Exam 7: Additional Topics in Integration
Exam 1: Preliminaries205 Questions
Exam 2: Functions, Limits and the Derivative269 Questions
Exam 3: Differentiation330 Questions
Exam 4: Applications of the Derivative182 Questions
Exam 5: Exponential and Logarithmic Functions278 Questions
Exam 6: Integration314 Questions
Exam 7: Additional Topics in Integration250 Questions
Exam 8: Calculus of Several Variables206 Questions
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A university alumni group wishes to provide an annual scholarship in the amount of $1,800 beginning next year. If the scholarship fund will earn an interest rate of 9% / year compounded continuously, find the amount of the endowment the alumni are required to make now.
(Multiple Choice)
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Find the area of the region under the given curve
over the indicated interval. 


(Multiple Choice)
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Find the area of the region under the given curve
over the indicated interval. 


(Multiple Choice)
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Find the area of the region bounded by the x-axis and the graph of the function. 

(Multiple Choice)
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Evaluate the following improper integral whenever it is convergent. 

(Multiple Choice)
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Determine whether the given function is a probability density function on the specified interval. 

(Multiple Choice)
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Evaluate the following improper integral whenever it is convergent. 

(Short Answer)
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Find the function f given that the slope of the tangent line to the graph of f at any point
and that the graph passes through the point (0, 3).

(Essay)
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Determine whether the statement is true or false.
If
exists, then
exists and
.



(True/False)
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The amount of time t (in seconds) it takes a motorist to react to a road emergency is a continuous random variable with probability density function
What is the expected reaction time for a motorist chosen at random?

(Essay)
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Use the trapezoidal rule and Simpson's rule to approximate the value of the definite integral. 

(Multiple Choice)
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Use the table of integrals to find the given integral.
Use C as the constant of integration.

(Essay)
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Evaluate the following improper integral whenever it is convergent.
Enter divergent if the integral is divergent.

(Essay)
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Evaluate the following improper integral whenever it is convergent. 

(Short Answer)
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