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AP Calculus BC Unit 5 Progress Check: MCQ Part A Exam Questions with Verified Detailed Answers | Get it 100% Correct!!

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AP Calculus BC Unit 5 Progress Check: MCQ Part A Exam Questions with Verified Detailed Answers | Get it 100% Correct!! Let f be the function given by f(x)=cos(x^2+x)+2 The derivative of f is given by f'(x)=-(2x+1)sin(x^2+x). What value of c satisfies the conclusion of the Mean Value Theorem applied to f on the interval [1,2]? - B. 1.438 because f'(x)= f(2)-f(1)/(2-1) The derivative of the function f is given by f'(x)= sqrt(x) sin(3sqrt(3sqrt(x)) On which of the following intervals in [0,6pi] is f decreasing? - C. [1.097,4.386], [9.870,17.546] The concentration of a certain element in the water supply of a town is modeled by the function f, where f(t) is measured in parts per billion and t is measured in years. The first derivative of f is given by f'(t)=1-lnt-sint. At what times t, for 0<t<5 does the concentration attain a local minimum? - C. t=3.353 only Let f be the function given by f(x)=(x^2-9)/sinx on the closed interval [0,5]. Of the following intervals, on which can the Mean Value Theorem be applied to f? - C. I and II only

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Institution
Calculus
Course
Calculus








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Institution
Calculus
Course
Calculus

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Uploaded on
February 12, 2025
Number of pages
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Written in
2024/2025
Type
Exam (elaborations)
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AP Calculus BC Unit 5 Progress Check:
MCQ Part A Exam Questions with
Verified Detailed Answers | Get it 100%
Correct!!

Let f be the function given by f(x)=cos(x^2+x)+2 The derivative of f is given by

f'(x)=-(2x+1)sin(x^2+x). What value of c satisfies the conclusion of the Mean

Value Theorem applied to f on the interval [1,2]? - ✔✔B. 1.438 because f'(x)=

f(2)-f(1)/(2-1)

The derivative of the function f is given by f'(x)= sqrt(x) sin(3sqrt(3sqrt(x)) On

which of the following intervals in [0,6pi] is f decreasing? - ✔✔C. [1.097,4.386],

[9.870,17.546]

The concentration of a certain element in the water supply of a town is modeled

by the function f, where f(t) is measured in parts per billion and t is measured in

years. The first derivative of f is given by f'(t)=1-lnt-sint. At what times t, for

0<t<5 does the concentration attain a local minimum? - ✔✔C. t=3.353 only

Let f be the function given by f(x)=(x^2-9)/sinx on the closed interval [0,5]. Of

the following intervals, on which can the Mean Value Theorem be applied to f? -

✔✔C. I and II only


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