Suppose that f (x) = 2x f(x) and f(2) = 5.(a) Find g(/3) if g(x) = f(sec x).(b) Find

Chapter 2, Problem 41

(choose chapter or problem)

Suppose that $f^{\prime}(x)=2 x \cdot f(x)$ and $f(2)=5$.

(a) Find $g^{\prime}(\pi / 3)$ if $g(x)=f(\sec x)$.

(b) Find $h^{\prime}(2)$ if $h(x)=[f(x) /(x-1)]^{4}$.

Equation Transcription:

$f'(x)=2x\cdot{}f(x)$

$f(2)=5$

$g'(\pi{}/3)$

$g(x)=f(sec\ x)$

$h'(2)$

$h(x)=[f(x)/(x-1){]}^{4}$

Text Transcription:

f'(x)=2xf(x)

f(2)=5

g'(pi/3)

g(x)=f(sec x)

h'(2)

h(x)=[f(x)/(x-1)]^4

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