Given f"(x) = 7x + 1 and f'(-3) = -5 and f(-3) = 4. Find f'(x) and find f(2) =

Q: Given f''(x) = 3x + 3 and f'(-3) Find f'(x)= and find f(2) 1 and f(-3) = 5.

A:

Q: S)-(4r' -2r² +3x)(A+--3) Find f"(x).

A:

Q: If 29 + f(x) + 7x²(f(x))³ = 0 and f(-2) = -1, find f'(-2). f'(-2) =

A:

Q: f(x)= 3x² -2, find f '(-1) O none of these answers O-12 O O-8 O-6

A:

Q: f'(x)= X-2 x²-9

A: Given data:   The derivative of the function is given as:.   The expression to find out the point of…

Q: f"(x) = 6x – 2 | and f' (-2) = 3 and f(-2) = 6. Find f' (x) = and find f(4) =

A:

Q: If f(x) find f'(3) =

A: Given that: f(x)=4x2

Q: 2х + 2 If f(x) find: 7х + 3 f'(x) = f'(2) =

A:

Q: If f(x)=x^2 −1,g(x)=2x−3, find the following new functions, as well as any values indicated A)…

A:

Q: If f(x)=x^2 −1,and h(x)=1−4x, find the following new functions,as well as any values indicated. A)…

A: Given function  f(x) = x2 - 1  and h(x) 1 - 4x Then A) (f + h)(x) = ? B) (f + h)(0) = ?

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

A:

Q: If f (x) 5x?, then f'(x) = 10x. True False

A:

Q: If f'(x) = 5x* – 3x2 + 4 and f(-1) = 2, then find f (x).

A:

Q: If 31 + 3f(x) + 7a (f(x))° = 0 and f(-2) = –1, find f'(-2). f'(-2) =

A:

Q: Given f (x) = 3x² + 5, find f -'(8) (A3)

A: Inverse of value 8

Q: Given f''(x) = 3x + 3 and f'(-3) = 1 and f(-3) = 6. Find f'(x) = and find f(4) =

A: We want to find f'(x) and f(x) values first.

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'(2).

A:

Q: If f(x)=7x-3-4x-2-15x-20 then f'(1) will be; Select one: a. -15 b. 20 c. 28 d. -28

A: We will find first derivative and then substitute x=1 in it

Q: For the function f(x) = 4x* – 3x - 4x2 +9, find f'"(x). Then find f"(0) and f"(9). ... f"(x) =

A:

Q: Which of the follpwing equations is FALSE? O 2n=360° 1/6%3D30° OT/4%3D40° Ono correct answer On=180°

A: We need to identify which of the following statement is false.

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

A: