Question

How to know if the polynomial is odd, even, or neither.

A) Symmetry test
B) Linear programming
C) Quadratic regression
D) Logarithmic expression

Answer 1

To determine if a polynomial is odd, even, or neither, we can use the symmetry test. If a polynomial is odd, then it exhibits symmetry with respect to the origin. If the polynomial is even, then it exhibits symmetry with respect to the y-axis.

Step-by-step explanation:

To determine if a polynomial is odd, even, or neither, we can use the symmetry test. If a polynomial is odd, then it exhibits symmetry with respect to the origin. This means that if we replace x with -x in the polynomial and the result is equal to the negative of the original polynomial, then the polynomial is odd. If the polynomial is even, then it exhibits symmetry with respect to the y-axis. This means that if we replace x with -x in the polynomial and the result is equal to the original polynomial, then the polynomial is even. If neither of these conditions are met, then the polynomial is neither odd nor even.