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Suppose f (x) is a function such that if p f (x) can be odd or even.

f (x) can be odd but cannot be even.

f (x) can be even but cannot be odd.

f (x) cannot be odd or even.

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  1. 1 July, 11:06
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    f (x) can be odd or even.

    Step-by-step explanation:

    The following information is missing in the question:

    Suppose f (x) is a function such that if p < q, f (p) < f (q). Which statement best describes f (x) ?

    With the information given it is not possible to determine if the function is even or odd.

    Even functions: f (-x) = f (x). For examle, (-2) ² = 2², then x² is even

    Odd functions: f (-x) = - f (x). For examle, (-2) ³ = - (2³), then x³ is odd

    In both cases, x² and x³, if p < q, f (p) < f (q). For example, 1² < 2², and 1³ < 2³
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