The North Campground (3,5) is midway between the North Point Overlook (1,y) and the Waterfall (x,1). How do I use the Midpoint Formula to find the values of x and y and justify each step? Please show steps.

Question

Caroline Aucoin · Accepted Answer

Use the midpoint formula ...

Since the point (3,5) is the midpoint ...

#3=(1+x)/2# or #x=5#

#5=(y+1)/2# or #y=9#

hope that helped

Claire Akin · Answer

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1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{xTo find the values of $x$ and $y$ using the Midpoint Formula:

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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
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1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. ApplyTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2},To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the MidpointTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint FormulaTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the givenTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation.To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 +To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. LetTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1,To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right)To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) \To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)\To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

UsingTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ beTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the MidpointTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates ofTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint FormulaTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula,To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the NorthTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, weTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North PointTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point OverlookTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

ForTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook,To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and \To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $xTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(xTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinateTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2,To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \fracTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)\To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 +To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ beTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates ofTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2}To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the WaterTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} =To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the WaterfallTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. SinceTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North CampTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + xTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North CampgroundTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x =To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground isTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midwayTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 \To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ xTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x =To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \fracTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serveTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve asTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{yTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y +To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpointTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4.To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. SetTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set upTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2}To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations usingTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} =To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the MidTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 \To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the MidpointTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint FormulaTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
  To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ yTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   \To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   \[
  To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 =To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   \[
   \beginTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   \[
   \begin{To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   \[
   \begin{casesTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 \To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   \[
   \begin{cases}
   \frac{x_1 +To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification forTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each stepTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2}To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. WeTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the MidTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \fracTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the MidpointTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint FormulaTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{yTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separatelyTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 +To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + yTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $xTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinatesTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} =To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $yTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinatesTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
  To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2.To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. ForTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{casesTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
  To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   \To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
\[ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate,To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we setTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve eachTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation forTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the averageTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $xTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $xTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ andTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinatesTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y\To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates ofTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
  To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $OTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - FromTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the firstTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation:To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal toTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $xTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 +To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equationTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 =To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation forTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $xTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2\To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$,To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 +To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, weTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the valueTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 =To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $xTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \RightarrowTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4.To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. ForTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 =To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $yTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 -To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinateTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average ofTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions forTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $yTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $xTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates ofTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ andTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $OTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ andTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $WTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equalTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ intoTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal toTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into theTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respectiveTo use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   -To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinateTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate ofTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 -To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - xTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $NTo find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$,To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 +To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, againTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + xTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again becauseTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campgroundTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 =To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground isTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midwayTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6\To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5.To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
  To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5. SolTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
   -To use the Midpoint Formula to find the values of $x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5. SolvingTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
   - $To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5. Solving theTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
   - $10To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5. Solving the equationTo find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
   - $10 -To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5. Solving the equation for $y$, we find the value of $y\To find the values of \(x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
   - $10 - yTo use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario:

Given points:
1. North Campground: $N(3,5)$
2. North Point Overlook: $O(1,y)$
3. Waterfall: $W(x,1)$

Midpoint Formula:
$$ M\left(\frac{{x_1 + x_2}}{2}, \frac{{y_1 + y_2}}{2}\right) $$

Using the Midpoint Formula, we have:

For the $x$-coordinate:
$$ \frac{{1 + x}}{2} = 3 $$
$$ 1 + x = 6 $$
$$ x = 5 $$

For the $y$-coordinate:
$$ \frac{{y + 1}}{2} = 5 $$
$$ y + 1 = 10 $$
$$ y = 9 $$

Justification for each step:
1. We apply the Midpoint Formula separately for the $x$-coordinates and $y$-coordinates.
2. For the $x$-coordinate, we set the average of the $x$-coordinates of $O$ and $W$ equal to the $x$-coordinate of $N$, as the campground is midway between the overlook and the waterfall.
3. Solving the equation for $x$, we find the value of $x$.
4. For the $y$-coordinate, we set the average of the $y$-coordinates of $O$ and $W$ equal to the $y$-coordinate of $N$, again because the campground is midway.
5. Solving the equation for $y$, we find the value of $y$.To find the values of $x$ and $y$ using the Midpoint Formula:

1. Recall the Midpoint Formula: For two points $(x_1, y_1)$ and $(x_2, y_2)$, the midpoint is $(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2})$.

2. Apply the Midpoint Formula to the given situation. Let $(x_1, y_1)$ be the coordinates of the North Point Overlook, and $(x_2, y_2)$ be the coordinates of the Waterfall.

3. Since the North Campground is midway between the North Point Overlook and the Waterfall, its coordinates $(3,5)$ serve as the midpoint.

4. Set up equations using the Midpoint Formula:
   $$
   \begin{cases}
   \frac{x_1 + x_2}{2} = 3 \
   \frac{y_1 + y_2}{2} = 5 \
   \end{cases}
   $$

5. Solve each equation for $x$ and $y$:
   - From the first equation: $x_1 + x_2 = 6 \Rightarrow x_1 = 6 - x_2$.
   - From the second equation: $y_1 + y_2 = 10 \Rightarrow y_1 = 10 - y_2$.

6. Substitute the expressions for $x_1$ and $y_1$ into the respective equations:
   - $6 - x_2 + x_2 = 6$.
   - $10 - y_To use the Midpoint Formula to find the values of \(x$ and $y$ for the given scenario: