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Explain whether the function g(x) = x^9 + x^5 is borh an even function and an odd function.

A. The function g is both an odd and even function because it is a polynomial that passed through the origin
B. Although the function g is an odd function, it is not an even function because g(x) does not equal g(-x) for all x in the domain of the function.
C. Although the function g is not an even function, it is not an odd function because g(-x) does not equal -g(x) for all x in the domain of the function
D. The function g is neither an even nor odd function. The value of g(x) does not equal g(-x) for all x in the domain of the function, and g(-x) does not equal -g(x) for all x in the domain of the function.

User Rnunes
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5 votes

Answer:

The answer is B

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Explain whether the function g(x) = x^9 + x^5 is borh an even function and an odd-example-1
User Richard Denton
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5.7k points
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