Unit 4B Review

Choose the correct answer: ∫csc(x)cot(x)dx

Choose the correct answer: (d/dx)[cos(u)] = 

Which is the correct trig identity?

The second derivative of a function provides information about the _______ of that function.

Choose the correct answer: ∫sec(x)tan(x)dx

Choose the correct answer.

Choose the correct answer:  ∫cos(x)dx

For all related rates problems, you must derive each term with respect to 

Choose the correct answer: (d/dx)[sin(u)] = 

Choose the correct answer.

Choose the correct answer:  ∫csc²(x)dx

Choose the correct answer.

Choose the correct answer: ∫sec²(x)dx

Choose the correct answer.

Choose the correct answer:  (d/dx)[u/v] = 

For the Mean value theorem the function must be continuous on the interval

For the Mean value theorem the function must be differentiable on the interval

Choose the correct answer: (d/dx)[tan(u)] = 

To find velocity from position, you must...

Choose the correct answer:  (d/dx)[e^u] = 

Choose the correct answer: (d/dx)[sec(u)] = 

Choose the correct answer: (d/dx)[cot(u)] = 

Choose the correct answer: ∫e^xdx

To find position from acceleration, you must...

Choose the correct answer.

Find the lim_x→0(sinx / 2x)

Choose the correct answer: (d/dx)[vu] = 

Choose the correct answer: (d/dx)[sec(u)] = 

Choose the correct answer: (d/dx)[csc(u)] = 

Which is the correct trig identity?

Choose the correct answer: ∫sin(x)dx

For the Mean value theorem, there is a point c on f'(c) =

Which is the correct trig identity?

What does the mean value theorem state (for continuous, differentiable functions)?