Let f(x) = Vx? + 9. Then f'(x) is f'(1) is f"(x) is and f'"(1) is

Q: f"(x) = 24x2 + 2x + 8, f(1) = 2, f'(1) = -2 f(x) =

A: given that f"x=24x2+2x+8, f(1)=2 and f'1=-2 find f(x)

Q: If f(x) = 5x² – 2e*, find f '(x).

A: Given that  f(x) = 5x2 - 2ex  We need to find f'(x) and f"(x) . Now , f(x) = 5x2 - 2ex  So,   f'(x)…

Q: 2. Find f'(x): A. f(x)= 3x²+4 2x²-5

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Q: For the function f (x) = 5a- 7x +4r + 3 %3D a. Find f '(x) b. Find f" (x) c. Find f" (0) and f “ (2)…

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Q: Find f. f"(x)  =-2  +12 x -12 x2   , f(0)   = 4 ,f'(0)  =12

A: Given ,f''x=-2+12x-12x2f0=4f'0=12

Q: I need f(1), f'(1), f"(1) Please and thank you

A: Consider the function,

Q: Find f. f "(x) = x-2, x > 0, f(1) = 0, f(5) = 0 f(x) =

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Q: 3) Let f(x)= 2x+3 . Calculate by definition f'(2).

A:

Q: Find f"(x). f(x) = (x? +7) °

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Q: Let c =8 If f (x) = ecsin(). Find f' (0)

A: Given c=8and f(x)=ec.sin(x)⇒f(x)=e8sin(x)

Q: 3 find f'(x). x2 7 If f(x) = 7+ -+

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Q: rsin(r2) Let g(x) 1 and f(x) g(t) dt. Find f' (2). xª + 1

A: From the given information we can apply the fundamental theorem of calculus.

Q: {(u)= (u² -3)*

A: Given the function is  f(u) = 12u2-32. We have to find f'(u).

Q: Evaluate the function when x = 1, 3 and 3 3 1) f(x) = x + 2x - 3

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Q: Let f(x) = -V5. Find f'(x).

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Q: Find f. f"(x)  =x6 - 4x4 +x +1

A: ∫xndx = xn+1n+1+C

Q: Find f if f"(x) = 0, f(0) = 2, f'(0) = 1

A:

Q: Differentiate the function f(t) = 13(111 + 7). Answer f'(1) =

A: Given : The function f(t) = t1211t + 7.   To differentiate the given function.

Q: 3. Let f(x) = 4x3+ + 2vx-7. Find f'(x).

A:

Q: Let f(r) = 2e" + 7x + 6 , then f '(8) = Answer:

A: According to question given thatf(x)=2ex+7x+6

Q: B. f(x)=ln 5x² sin x (x+7)

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

Q: Find and interpret f'(4) and f''(4) f(x) = 2/

A: f(x)=2x To find: f'(4) , f''(4)

Q: If f(x) (2x+6) , find f'(x). Find f'(1).

A: Given query is to find indicated derivative of the  function.

Q: Find a function f so that f '(x) = 3x + 2x + 5 and f(1) = 10.

A: Given, f'(x)=3x2+2x+5 To find the function f, Integrate f'(x) with respect to x  we get,…

Q: f(x) =

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Q: Find f. f(x) = f"(x) = 8x³ + 5, f(1) = 6, f'(1) = 2

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