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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Use the table of integrals to find the integral.
Use C as the constant of integration.

(Essay)
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The commissioner of the City of Newton Department of Public Works estimates that the number of people in the city who have been recycling their magazines in year t following the introduction of the recycling program at the beginning of 1990 is
Find the average number of people who will have recycled their magazines during the first 3 years since the program was introduced.

(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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The average waiting time for patients arriving at the Newtown Health Clinic between 1 P.M. and 4 P.M. on a weekday is an exponentially distributed random variable x with expected value of 30 minutes. What is the probability that a patient arriving at the clinic between 1 P.M. and 4 P.M. will have to wait between 27 and 32 minutes?
Round your answer to two decimal places.
(Multiple Choice)
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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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The amount of nitrogen dioxide, a brown gas that impairs breathing, present in the atmosphere on a certain May day in a city has been approximated by
where
is measured in pollutant standard index (PSI), and
is measured in hours, with
corresponding to 5 a.m. Use the trapezoidal rule with
to estimate the average PSI between 5 a.m. and noon. Please round the answer to the nearest hundredth. (Hint:
.)
__________ nitrogen dioxides






(Short Answer)
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The supply function for the CD manufactured by Herald Records is given by
where p is the unit price in dollars and x stands for the quantity that will be made available in the market by the supplier, measured in units of a thousand. Use Simpson's Rule (take n = 8) to estimate the producers'surplus if the price is $9/CD.(Round your answer to two decimal places)

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

(Essay)
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National Welding uses industrial robots in some of its assembly-line operations. Management has determined that, on average, a robot breaks down after 1,000 hours of use and that the lengths of time between breakdowns are exponentially distributed.
A. What is the probability that a robot selected at random will break down between 300 and 800 hours of use?
Round your answer to two decimal places.
B. What is the probability that a robot will break down after 1,200 hours of use?
Round your answer to two decimal places.
(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. 

(Essay)
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The management of AstroWorld ("The Amusement Park of the Future") estimates that the number of visitors (in thousands) entering the amusement park t hours after opening time at 10 A.M. is given by
per hour. Determine the number of visitors admitted by noon.

(Multiple Choice)
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The life span (in years) of a certain brand of color television tube is a continuous random variable with probability density function
How long is one of these color television tubes expected to last?
__________ year(s)

(Short Answer)
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Evaluate the definite integral by using the method of integration by parts. 

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