f(x) = (2x2 – 5x)ln(x² – x) f'(x) = ?

Q: f'(x) = ƒ'(e¹) = f(x) = -3x² Inx

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Q: Find f'(1) for f(x) = ln(3x² – 6x – 2) rounded to 3 decimal places. f'(1) = |6-6x/3x^2-6x-2

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Q: Differentiate and simplify this function g (y) = y3 / ln(2y)

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Q: f(x)=−4ln(2x)f(x)= f'(x)=   f'(3)

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Q: Find an expression for h'(x).  h(x) = 2 f (2x + 1)

A: Given equation - hx = 2f2x+1    .........(1)

Q: Find f(x) if f'(x) = 5//1 - x2 and f = 9. 2 f(x) : %D

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Q: Find f'(x), f'"(x), and f""(x). f(x) = 4x? (2– 9x -3) f'(x)= f'"(x) =|

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Q: Find f'(x), f''(x), and f (x) for the following function. f(x) = 5x³ + 3x² + 9x %3D f'(x) =D f"(x) =

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Q: For f(x) = 8 find f'(x). f'(x) =D

A: Explanation of the answer is as follows

Q: f(x)=ln[x^7(x+2)^8(x^2+8)^2] f'(x)=?

A: Given that: f(x)=lnx7(x+2)8(x2+8)2

Q: If f(x) = 4 In(8 + a), f'(x) = a + 8 f'(4) =

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Q: Consider the function f(x) = (g(x)h(x))^2 and the following function values: f(5) = 1 g(5) = −1…

A: Given: f(x)=[g(x)h(x)]2f(5)=1g(5)=−1h(5)=2g'(5)=3h'(5)=4f'(5)=?

Q: ∫ln(x)/x dx

A: GIven : ∫ln(x)xdx

Q: Differentiate the function   f(x) =    1/  ln x

A: Given function is fx=1lnx We know that 1an=a-n So, given function can be written as fx=lnx-1 Before…

Q: Find f'(x), f'"(x), and f()(x) for the following function. f(x) = 6e* f'(x)= O f'"(x) =D

A: We have to find derivatives of the given function.

Q: Suppose f(x)=ln((ex2)/(x-6)7). Find f'(x)

A: We have to find f'(x).

Q: 二十三 _{{x} = {\}\

A: Assume the bracket part as another variable and then use Chain Rule. And use basic identities of…

Q: Find the derivative of the function. F(x) = (5x + 2x³14 F'(x) =

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Q: If f(x)=(4x)^(ln x) how would you find f'(3)?

A: Obtain the derivative of the function as follows.

Q: find f'(t) for f(x)=x/8x-8

A: We will need the quotient formula to find f'(x) Assume u and v, then find u' and v'

Q: Si f(x) = (x2) / (1+x). Calcule f''(1).

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Q: f(x) = 4/9cot(x)  f'(x) =

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