How do you graph #-3=n#?

Question

How do you graph #-3>=n#?

Isaiah Anthony · Accepted Answer

Depends on the nature of #n# and the dimension of the graph.
See below

#-3>=n ->n in (-oo, -3]# That is, n exists in the interval #(-oo, -3]# To be able to represent #n# on a continuous graph I will assume that #n# is a real number. So now #n# can be represented as all points on the real line up to and including #-3#. Graphically, we can think of this as points on the #x-#axis #<=-3# Next, to represent #n# on a 2D plane, we need to introduce an orthogonal axis (#y#) for which #n# exists for all values of #y#. So, now we have #n =(x,y): n in RR; x in(-oo,-3]; y in(-oo,+oo)# The shaded area on the graph below indicates the points for which #n# exists, with the assumptions above. graph{-3>=x[-10,10,-5, 5]}

Savannah Anderson · Answer

undefined To graph the inequality $-3 \geq n$ on a number line:

1. Draw a number line.
2. Locate and mark the point $-3$ on the number line.
3. Since the inequality includes the equal sign ($\geq$), draw a closed circle at $-3$ to indicate that $-3$ is part of the solution set.
4. The inequality states that $n$ is less than or equal to $-3$, so shade the portion of the number line that extends to the left of $-3$, indicating all the values less than or equal to $-3$ are part of the solution set.

Avery Alexander · Answer

undefined To graph the inequality -3 ≥ n on a number line, you would first locate the point where n equals -3. Then, since the inequality is greater than or equal to, you would shade the region to the right of that point, including the point itself. This indicates that any value of n greater than or equal to -3 satisfies the inequality.

How do you graph #-3&gt;=n#?

How do you graph #-3>=n#?