suppose-mxmleftxright-is-an-even-function-and-nxnx-is-an-odd-function-both-defin

Question

Suppose m(x)m\left(x\right) is an even function and n(x)n(x) is an odd function, both defined for all real numbers. What is the nature of the function j(x)=m(x)(n(x))2j\left(x\right)=\frac{m\left(x\right)}{\left(n\left(x\right)\$$right)^2$$}?

Accepted Answer

Even

Answer

Odd

Answer

Neither odd nor even

Answer

Cannot be determined

Suppose m(x)m\(\left\)(x\(\right\)) is an even function and n(x)n(x) is an odd function, both defined for all real numbers. What is the nature of the function j(x)=m(x)(n(x))2j\(\left\)(x\(\right\))=\(\frac{m\left(x\right)}{\left(n\left(x\right)\right)^2}\)?

Suppose $m (x)$ is an even function and $n (x)$ is an odd function, both defined for all real numbers. What is the nature of the function $j (x) = \frac{m (x)}{{(n (x))}^{2}}$ ?