Suppose f(2) = 1, f'(2) = –6, and | dH H(x) = (1 + f(x))³. Find dx Н (2) %3

Q: Find f"(1)given f(x) = x Vx + 5x Зх. 2.

A: Given function is : fx=x2 x+5x2-3x=x2 x12+5x2-3x=x52+5x2-3x To find the value of f''1

Q: Find f′(x).   ​f(x)= ln x/27+x

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Q: -4x f(x) = 4e¯4 ln(x).

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Q: If 69 + 5 f(x) + 2x²(f(x))³ = 0 and f(1) = -3, find f'(1). f'(1) =

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Q: Find f"(x) for the functions x² +5x f(x) = ex b. f(x) = (x² – 1)e* a.

A:

Q: 17 [," Farde - [." Farde - [." Her de f(x) dx f(x) dx = = f(x) dx

A: given that  ∫317f(x)dx-∫311f(x)dx = ∫abf(x) dxthen we have to find value of  a and b   since we know…

Q: Find f′(x). f(x)=5x4 ln x

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Q: -g(x) = x²sinx cosx . Find g'(x).

A: We will use the product rule of differentiation to find the derivative.

Q: 7. Let f(x)=64x² ln (2x) −16x¹. Findƒ(e)-f(€) 2

A: NOTE: Refresh your page if you can't see any equations. . take x=e

Q: 9. [f(x)dx -1

A: Find the integral from the given graph

Q: f F(x)=ex , find f(ln(2))

A: fx=exfind f(ln(2)) Formula used elnea=a

Q: Suppose F(7) = 3, F(10) = -6, and F'(x) = f(x).

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Q: If f is an odd function, why is S, f(x) dx = 0?

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Q: Find f. (x + 1) f'(x) = (1) = 3 %3D f(x) =

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Q: If h(2) 9 and h'(2) = -4, find %3D %3D d (h(x) dx x = 2

A: NOTE: Refresh your page if you can't see any equations. . here we have

Q: If g(x)= ex, g(In7)=

A: Topic = Function

Q: Suppose F(4) = 4, F(10) = -9, and F'(x) = f(x). 8 S f(x) dx

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Q: x/f(x) 10. Given h(x) If f(2) = 9, f'(2) = 4, g(2) = -1, g'(2) = -3, calculate h'(2). g² (x)

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