How do you graph the inequality # x4#?

Question

How do you graph the inequality # x>4#?

Eva Adamson · Accepted Answer

On a number line graph:
Place an open circle at #4# and an arrow pointing to the right.

#x# is greater than #4# which means that #4# can not be part of the solution, that is why it is an open circle and not a closed circle. #x# is greater than #4# means that any number larger than #4# is part of the answer so even #4.00000000000001# is part of the answer. so the line starts at the open circle and points to the right. If you are using a set of axes you will have a vertical dashed line at #x=4# and shade the area to the right of the line. graph{x>4 [-1.813, 8.187, -2.44, 2.56]}

Jace Anderson · Answer

undefined To graph the inequality $x > 4$, follow these steps:

1. Draw a number line with a point labeled at $x = 4$.
2. Since the inequality is $x > 4$, the line should be drawn as a dashed line because $x$ is not equal to 4.
3. Shade the region to the right of the dashed line. This indicates all the values of $x$ that are greater than 4.
4. Add an arrow pointing to the right to indicate that the inequality extends infinitely in that direction.

This graph visually represents all the solutions to the inequality $x > 4$.

How do you graph the inequality # x&gt;4#?

How do you graph the inequality # x>4#?