If f (x) = (xm + 9) 2, which statement about f (x) is true?

A: f (x) is an even function for all values of m.

B: f (x) is an even function for all even values of m.

C: f (x) is an odd function for all values of m.

D: f (x) is an odd function for all odd values of m.

Question

Gracelyn Silva

Mathematics

15 January, 16:18

If f (x) = (xm + 9) 2, which statement about f (x) is true?

A: f (x) is an even function for all values of m.

B: f (x) is an even function for all even values of m.

C: f (x) is an odd function for all values of m.

D: f (x) is an odd function for all odd values of m.

+5

Answers (1)

Know the Answer?

Meadow Freeman · Answer 1

I believe the correct answer from the choices listed above is option A. If f (x) = (xm + 9) 2, then f (x) is an even function for all values of m. The reason of that is because no matter what m is, assuming it is an integer 2m will always be an even number. Hope this answers the question. Have a nice day.

If f (x) = (xm + 9) 2, which statement about f (x) is true?A: f (x) is an even function for all values of m.B: f (x) is an even function for all even values of m.C: f (x) is an odd function for all values of m.D: f (x) is an odd function for all odd values of m.

If f (x) = (xm + 9) 2, which statement about f (x) is true?

A: f (x) is an even function for all values of m.

B: f (x) is an even function for all even values of m.

C: f (x) is an odd function for all values of m.

D: f (x) is an odd function for all odd values of m.