Determine the values of m ( − 3 ) m\left(-3\right) m ( − 3 ) , m ( n ( 3 ) ) m\left(n\left(3\right)\right) m ( n ( 3 ) ) , and n ( m ( − 3 ) ) n\left(m\left(-3\right)\right) n ( m ( − 3 ) ) given that m ( 3 ) = 3 m\left(3\right)=3 m ( 3 ) = 3 is an even function and n ( 3 ) = − 3 n\left(3\right)=-3 n ( 3 ) = − 3 is an odd function.

m ( − 3 ) = 3 m\left(-3\right)=3 m ( − 3 ) = 3 , m ( n ( 3 ) ) = 3 m\left(n\left(3\right)\right)=3 m ( n ( 3 ) ) = 3 , n ( m ( − 3 ) ) = − 3 n\left(m\left(-3\right)\right)=-3 n ( m ( − 3 ) ) = − 3

m ( − 3 ) = − 3 m\left(-3\right)=-3 m ( − 3 ) = − 3 , m ( n ( 3 ) ) = 3 m\left(n\left(3\right)\right)=3 m ( n ( 3 ) ) = 3 , n ( m ( − 3 ) ) = − 3 n\left(m\left(-3\right)\right)=-3 n ( m ( − 3 ) ) = − 3

m ( − 3 ) = − 3 m\left(-3\right)=-3 m ( − 3 ) = − 3 , m ( n ( 3 ) ) = 3 m\left(n\left(3\right)\right)=3 m ( n ( 3 ) ) = 3 , n ( m ( − 3 ) ) = 3 n\left(m\left(-3\right)\right)=3 n ( m ( − 3 ) ) = 3

m ( − 3 ) = 3 m\left(-3\right)=3 m ( − 3 ) = 3 , m ( n ( 3 ) ) = 3 m\left(n\left(3\right)\right)=3 m ( n ( 3 ) ) = 3 , n ( m ( − 3 ) ) = 3 n\left(m\left(-3\right)\right)=3 n ( m ( − 3 ) ) = 3

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0. Functions(0)
1. Limits and Continuity(0)
2. Intro to Derivatives(0)
3. Techniques of Differentiation(0)
4. Applications of Derivatives(0)
5. Graphical Applications of Derivatives(0)
6. Derivatives of Inverse, Exponential, & Logarithmic Functions(0)
7. Antiderivatives & Indefinite Integrals(0)
8. Definite Integrals(0)

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Combining Functions

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13PRACTICE PROBLEM

Determine the values of $m\left(-3\right)$ , $m\left(n\left(3\right)\right)$ , and $n\left(m\left(-3\right)\right)$ given that $m\left(3\right)=3$ is an even function and $n\left(3\right)=-3$ is an odd function.

ANSWERS OPTIONS

$m\left(-3\right)=3$ , $m\left(n\left(3\right)\right)=3$ , $n\left(m\left(-3\right)\right)=-3$

$m\left(-3\right)=-3$ , $m\left(n\left(3\right)\right)=3$ , $n\left(m\left(-3\right)\right)=-3$

$m\left(-3\right)=-3$ , $m\left(n\left(3\right)\right)=3$ , $n\left(m\left(-3\right)\right)=3$

$m\left(-3\right)=3$ , $m\left(n\left(3\right)\right)=3$ , $n\left(m\left(-3\right)\right)=3$

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