Let f (x) = x³ - 5x² + 3x - 12. Find the following values. ƒ' (0) = f' (1) = f' (-2) = Jal In 3

Q: Let f'(x) = f(x) = = 4x √8 - 6x

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Q: Differentiate. x2 -9 f(x) = In f'(x) = O

A: Explanation: Given that,  f(x)=lnx2-9x

Q: Find f'(x). f(x)=2x-Inx³

A: f′(x)=2−x3​Explanation:

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

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Q: If ƒ(x) = 8x¹¹(»), find f'(8).

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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''(x) for the function. In x 8x f(x) = O A. O B. O C. O D. -7-2 Inx 9x3 - 3+2 Inx 8x3 In x 8x³…

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Q: Find f(x). -12x-3 f(x) = 3x - 12x 413 f''(x) =

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Q: Find f. f(x): = f"(x) = -2 + 30x - 12x², f(0) = 5, f'(0) = 12

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Q: If 87 + 2 f(x) + 3x² (ƒ(x))³ = 0 and ƒ(1) = −3, find ƒ'(1).

A: 87+2f(x)+3x2(f(x))3=0,f(1)=−3

Q: Find f. f ''(x) = 20x3 + 12x2 + 4,    f(0) = 6,    f(1) = 1 f(x) =

A: According to question,Given Derivative,f''x = 20x3 + 12x2 + 4,f0 =6,f1 = 1

Q: Let f(x) = (2x²+6) (-8x²+2) 15 f'(x) =

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Q: find F'(x) for the given function. F(X) = 4x²

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Q: Find f' (x) for ƒ (x) = 8x° – 3e".

A: Given : fx = 8xe - 3ex

Q: Find f. f ''(x) = 4 + 6x + 24x2,    f(0) = 5,    f (1) = 14

A: To find out the function f whose double derivative and some initial conditions are given.

Q: Determine f '(x) for f (x)=(3x2+1)2

A: It is known that the chain rule is a formula for computing the derivative of the composition of two…

Q: If ƒ(x) = ƒ'(x) = f'(5) = 7x+2 6x + 2 "" find:

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Q: Find f. f ''(x) = −2 + 30x − 12x2,    f(0) = 4,    f '(0) = 16   f(x) =

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Q: If 87 +7f(x) + 5x²(f(x))³ = 0 and f(-4)= -1, find f'(-4). f'(-4)=

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Q: Suppose f'(x) = 8x³ + 12x + 2 and ƒ(1) = −4. Then f(−1) equals . (Enter a number for your answer.)

A:

Q: find f'(x) for f(x)= (2x-1)4 (3-x5)4

A: f(x)= (2x-1)4 (3-x5)4Let (2x - 1) = u and (3-x5) = vHence, du/dx = 2 and dv/dx = -5x4Also, f = u4v4…

Q: 3 find f'(5). x2 If f(x) =

A: To find f'(5)

Q: Find f'(x). f(x)=5x-4ex

A: f′(x)=5exe−1−4exExplanation:

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

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Q: 2x² – 4e*, find: If f(x) = 2x²

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Q: Find f '(a) for f(x) = 3 − 2x + 4x2

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