Exam 13: A: Definite Integrals - Techniques
Exam 1: Linear Equations and Functions245 Questions
Exam 2: Quadratic and Other Special Functions120 Questions
Exam 3: Matrices230 Questions
Exam 4: Inequalities and Linear Programming119 Questions
Exam 5: Exponential and Logarithmic Functions109 Questions
Exam 6: Mathematics of Finance131 Questions
Exam 7: Introduction to Probability180 Questions
Exam 8: Further Topics in Probability and Data Description114 Questions
Exam 9: Derivatives249 Questions
Exam 10: Derivatives172 Questions
Exam 11: Derivatives Continued139 Questions
Exam 12: Indefinite Integrals120 Questions
Exam 13: Definite Integrals - Techniques370 Questions
Exam 13: A: Definite Integrals - Techniques370 Questions
Exam 14: Functions of Two or More Variables122 Questions
Exam 15: Algebraic Concepts 240 Questions
Exam 15: Algebraic Concepts 374 Questions
Exam 15: Algebraic Concepts 496 Questions
Exam 15: Algebraic Concepts 599 Questions
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Approximate the area under the curve over the specified interval by using the indicated number of subintervals (or rectangles) and evaluating the function at the right-hand endpoints of the subintervals. Compute the approximate area using up to four decimal places as needed.
from
to
subintervals.




(Multiple Choice)
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Determine the most appropriate method or integral formula for evaluating the given integral. Next, evaluate the integral.
I. Integration by parts II.
III.
IV.





(Multiple Choice)
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Find the area, if it exists, of the region under the graph of y=f(x) and to the right of x=1.

(Multiple Choice)
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A drug manufacturer has developed a time-release capsule with the number of milligrams of the drug in the bloodstream given by
where x is in hours and
. Find the average number of milligrams of the drug in the bloodstream for the first 3 hours after a capsule is taken. Round your answer to the nearest milligram.


(Multiple Choice)
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Find the area of the shaded region. Round to the nearest hundredth if necessary. 

(Multiple Choice)
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Equations are given whose graphs enclose a region. Find the area of the region.
,
,
and




(Multiple Choice)
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Approximate the area under the curve over the specified interval by using the indicated number of subintervals (or rectangles) and evaluating the function at the left-hand endpoints of the subintervals. Compute the approximate area using up to 4 decimal places as needed.
from
to
subintervals.




(Multiple Choice)
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Use the function
from
to
and n equal subintervals with the function evaluated at the left-hand endpoints of each subinterval. Find
by using the formula for the sum of the areas of the n rectangles (call this S).




(Multiple Choice)
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Find the value of the given sum and round to four decimal places.

(Multiple Choice)
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A 58-year-old couple are considering opening a business of their own. They will either purchase an established Gift and Card Shoppe or open a new Video Rental Palace. The Gift Shoppe has a continuous income stream with an annual rate of flow at time t given by
(dollars per year) and the Video Palace has a continuous income stream with a projected annual rate of flow at time t given by
(dollars per year). The initial investment is the same for both businesses, and money is worth 10% compounded continuously. Find the present value of the Video Palace over the next 8 years (until the couple reach age 66). Round your answer to the nearest dollar.


(Multiple Choice)
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Find the area, if it exists, of the region under the graph of
and to the right of
.


(Multiple Choice)
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Suppose that the demand function for an appliance is
where q is the number of units and p is in dollars. What is the consumer's surplus if the equilibrium price is $17.6 and the equilibrium quantity is 21? Round your answer to the nearest dollar.

(Multiple Choice)
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Use Simpson's Rule to approximate
with n = 6. Round your answer to 3 decimal places.

(Multiple Choice)
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Market revenue for Hammer Inc. (in millions of dollars per year) can be modeled by
, where
represents 1990. Evaluate
. Round your answer to the nearest cent.



(Multiple Choice)
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Find the average value of the given function over the given interval. 

(Multiple Choice)
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Use integration by parts to evaluate
. Note that evaluation may require integration by parts more than once.

(Multiple Choice)
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