First find f' and then find f. f"(x) = 4x − (9x³+x²) + 10, ƒ'(1) = 5, f(1) = -8. ƒ'(x) = f(x) = ← FI

Q: Find f’(x) for the given function F(x) =9x^4

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Q: Find f'(x). 4 f(x) = 2x5 (x¹ - 7) f'(x) =

A:

Q: If f(x) = 7+ Find f'(x). Find f'(x). 10/8 + 4 x²

A: Given that a function f (x) = 7+ 5/x + 4/x2.  And we find f'(x) and f"(x).

Q: Find f'(x) for the following function. Then find f'(5), f'(0), and f'(- 1). f(x) = 6x - 7x

A: Given function is,

Q: First find f' and then find f. f"(x) = x³ + 8x² – 3x - 9. f'(1) = 10. f(1) = -10. f'(x) = 0 f(x) =

A: The given derivative function is:f''(x)=x3+8x2-3x-9The given condtions are:f'(1)=10      and…

Q: If f(x) = 7x¹(x), find f'(9). f'(9) =

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Q: Find f'(x). f(x) = − 5 In x + 11x² - 10 f'(x) =

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Q: Find f'(x). f(x) = 9x³ (x² − 9) f'(x) =

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Q: f"(x) = 2x + 2 and f'(-1) = –3 and f(-1) = 0. Find f'(x) = %D and find f(3) = ...

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Q: If f(x) = 6 + Find f'(3). X 3 x² " find ƒ'(x).

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Q: Find f'(a). f'(a) = f(x) = √2 - 6x -3 2-6 X

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Q: Find f'(x) for the function. f(x) = 8x3 - x + 1 f'(x) =

A: Given f(x) = 8x3-x+1 We know that d(xn)/dx = n•xn-1

Q: Find f. f '(x) = 1 + 3(sqrt(x)),    f(4) = 22 f(x) =

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Q: f"(x) = 3x + 6 and f'(-2) = -2 and f(-2) = 2. Find f'(x) = and find f(3) =

A: We can solve this using application of integral.

Q: Find f'(x) for the following function. Then find f'(5), f'(0), and f'(-4). f(x) = -6x² - 11x

A: Given the function                f(x)=-6x2-11x.

Q: Find f. f ''(x) = −2 + 36x − 12x2,    f(0) = 5,    f '(0) = 18

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Q: Find f. f ''(x) = −2 + 12x − 12x2,    f(0) = 9,    f '(0) = 18   f(x) =

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Q: First find f' and then find f. f"(x) = - (4x3 + 10x² + 10x + 2), f'(1) = 9, f(1) = -7. f'(x) =

A: Given f''(x)=-4x3+10x2+10x+2f'(1)=9  and   f(1)=-7

Q: First find f' and then find f. f"(x) = -(4x3 + 4x² + 7x + 2), f'(1) = -1, f(1) = 6. f'(x) = f(x) =

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Q: Find f. f '(x) = (x^(1/2)) (3 + 10x) f(1) = 9

A: Given,

Q: Find ƒ'(−1) if 4x( f(x))² + 4x³ƒ(x) = 0 and ƒ(−1) = −1. ƒ'(−1) =

A: we need to find out the f'(-1).

Q: Find f'(x), if: f(x) = (x-2/2x+1)^9

A: Find your answer below