DerivativesDRAFT

12th - University grade

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Mathematics

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Derivatives

2 years ago

dennisbergeron5

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19 QuestionsShow answers

- Question 160 secondsQ. FInd the derivative:

f(x) = (-2/3)x^{3}- (1/2)x^{2}+ 9xanswer choices - Question 2180 secondsQ. Find the second derivative of the function:

f (x) = 2x - 5x^{6}answer choices - Question 3120 secondsQ. Set up the derivative of y=(3x
^{4 }- 7)*(5x^{2 }+ 1)answer choices - Question 4120 secondsQ. Find the derivative of y = 2x
^{2}(3x - 4)answer choices - Question 560 secondsQ. Differentiate f(x) =(2/ x
^{5}) - 5.answer choices - Question 6120 secondsQ. Find the derivative of the given equation

f(x) = x^{4}+ 4x^{3 }- 2x^{2}answer choices - Question 7120 secondsQ. Find the derivative.answer choices
- Question 8300 secondsQ.
Find the derivative f(x) = xe

^{x}answer choices - Question 9300 secondsQ.
.

answer choices - Question 10120 secondsQ. Find the derivative of g(x)=(3x-2)/(x
^{2}+2)answer choices - Question 11120 secondsQ. The position of an object is given as a function of time by x = 3t
^{2}+ 5t^{3 }- 2t

What is the acceleration of the object at time t = 2 s?answer choices - Question 12120 secondsQ. The velocity of an object is given as v = 2t + 3t
^{3}. what is the acceleration of the object at t = 2 s?answer choices - Question 13120 secondsQ. If the position function for a particle is s(t) = -t
^{2}- t, what is the instantaneous velocity function for the particle?answer choices - Question 14120 secondsQ. If the position of a particle is represented by x(t) = -t
^{2}+ 1, what is its instantaneous velocity at t = 1?answer choices - Question 15120 secondsQ. Find the derivative.

f(x) = -8x^{-3}+ 5x - e^{x}answer choices - Question 16120 secondsQ. Find the derivative

f(t) = (t^{2}+ 2t)^{5}answer choices - Question 17120 secondsQ. Find the second derivative of

f(x) = x^{2 }+ e^{x }- cosxanswer choices - Question 1830 secondsQ. f(x)= 9/∛x

f'(x) =answer choices - Question 1930 secondsQ. Find y' if y=e
^{3x}answer choices

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