Let f and g be functions that satisfy f'(2) = -6 and g'(2) = 9. Find h'(2) for each function h given below: (A) h(æ) = 6f(x). h'(2) : -36 (B) h(x) = -59(x). h'(2) = (C) h(x) = 8f(x)+ 139(x). h'(2) =

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A:

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A:

Q: he first principle to determine f'(x) of the following functions: f(x)=x2 f(x)=x2-

A: f(x) = x2 ddx(f) = f'(x) = 2x

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A:

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A: Given function is

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A:

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A: Given that: f(x)=4x2

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A: First we have to find derivative of f(x) then we will find f'(5) as shown below

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A: Given fx=12x we have to find f(5)

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A:

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A: The given function isf(x)=3+3x-3x2

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A: Topic:- derivatives

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A:

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A: Solve the following

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A: To differentiate the given function f(x).

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A:

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Q: Given that f ( x ) = 4 x − 7 and g ( x ) = 2 x^2 x + 6 , calculate (a)    f ( g ( − 3 ) ) = (d)…

A: