identify if the graph is even, odd, or neither.\na. even\nb. neither\nc. odd
identify if the graph is even, odd, or neither.\na. even\nb. neither\nc. odd
Answer
Explanation:
Step1: Recall function - symmetry rules
An even - function has a graph that is symmetric about the y - axis, i.e., (f(x)=f( - x)) for all (x) in the domain of (f). An odd - function has a graph that is symmetric about the origin, i.e., (f(-x)=-f(x)) for all (x) in the domain of (f).
Step2: Observe the graph
The given graph is symmetric about the y - axis. For every point ((x,y)) on the graph, the point ((-x,y)) is also on the graph.
Answer:
A. Even