use the graph to determine whether the function is even, odd, or neither.\nthe function is an even…

use the graph to determine whether the function is even, odd, or neither.\nthe function is an even function.\nthe function is an odd function.\nthe function is neither even nor odd.

use the graph to determine whether the function is even, odd, or neither.\nthe function is an even function.\nthe function is an odd function.\nthe function is neither even nor odd.

Answer

Explanation:

Step1: Recall the definitions of even and odd functions

An even function satisfies (f(-x)=f(x)) for all (x) in its domain, and its graph is symmetric about the (y -)axis. An odd function satisfies (f(-x)=-f(x)) for all (x) in its domain, and its graph is symmetric about the origin.

Step2: Analyze the graph symmetry

Looking at the given graph, we can observe that if we reflect the part of the graph on one side of the (y -)axis to the other side, it coincides with the existing part of the graph. This is the characteristic of symmetry about the (y -)axis.

Answer:

The function is an even function.