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f(x)=3x^5-2x^3 determine if the function is even, odd or neither
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With polynomials, here's a neat trick: If all of the exponents are even, then the polynomial function is even. If all of the exponents are odd, then the polynomial function is odd. If there are a mix of even and odd exponents, then the polynomial function is neither even nor odd.
so this function is odd?
exactly since the exponents (5, 3) are odd
so this one is even f(x)=22x^4-3x^2? sorry just wanted me to make sure I am doing the right thing
yep, the exponents 4 and 2 are both even, so the polynomial function is even
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again, this trick only works for polynomials
okay thank you
you're welcome
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