Question

identify if the graph is even, odd, or neither.

Explanation:

Step1: Recall even/odd graph rules

An even function's graph is symmetric about the $y$-axis; an odd function's graph is symmetric about the origin.

Step2: Analyze the given graph

The line passes through the origin, and for every point $(x,y)$ on the line, the point $(-x,-y)$ is also on the line. This matches the symmetry of an odd function.

Step3: Verify against even function rule

The graph is not symmetric about the $y$-axis, so it is not even.

Answer:

Odd