Exam 3: Applications of the Derivative
Exam 1: Functions, graphs, and Limits427 Questions
Exam 2: Differentiation84 Questions
Exam 3: Applications of the Derivative122 Questions
Exam 4: Exponential and Logarithmic Functions122 Questions
Exam 5: Integration and Its Applications88 Questions
Exam 6: Techniques of Integration46 Questions
Exam 7: Functions of Several Variables113 Questions
Exam 8: Trigonometric Functions60 Questions
Exam 9: Probability and Calculus36 Questions
Exam 10: Series and Taylor Polynomials104 Questions
Exam 11: Differential Equations77 Questions
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Use the graph of
to identify at which of the indicated points the derivative
changes from positive to negative.
(Multiple Choice)
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Find the x-values of all relative maxima of the given function.
(Multiple Choice)
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If the total revenue function for a blender is
,find the maximum revenue.
(Multiple Choice)
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A wooden beam has a rectangular cross section of height h and width w (see figure).The strength S of the beam is directly proportional to the width and the square of the height.What are the dimensions of the strongest beam that can be cut from a round log of diameter d = 26 inches? Round your answers to two decimal places.[Hint:
where k > 0 is the proportionality constant.]
(Multiple Choice)
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Use analytic methods to find the limit as
for the given function.
(Multiple Choice)
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Find the points of inflection and discuss the concavity of the function.
(Multiple Choice)
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A business has a cost (in dollars)of
for producing x units.What is the limit of
as x approaches infinity?
(Multiple Choice)
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You are in a boat 2 miles from the nearest point on the coast.You are to go to point Q located 3 miles down the coast and 1 mile inland (see figure).You can row at a rate of 1 miles per hour and you can walk at a rate of 2 miles per hour.Toward what point on the coast should you row in order to reach point Q in the least time?
(Multiple Choice)
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Find the speed v,in miles per hour,that will minimize costs on a 125-mile delivery trip.The cost per hour for fuel is
dollars,and the driver is paid
dollars per hour.(Assume there are no costs other than wages and fuel.)
(Multiple Choice)
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A function and its graph are given.Use the graph to find the vertical asymptotes,if they exist,where
Confirm your results analytically.

(Multiple Choice)
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If the total cost function for a product is
dollars,determine how many units x should be produced to minimize the average cost per unit?
(Multiple Choice)
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Sketch the graph of the function
using any extrema,intercepts,symmetry,and asymptotes.
(Multiple Choice)
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Find any horizontal asymptotes for the given function.
(Multiple Choice)
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Find any vertical asymptotes for the given function.
(Multiple Choice)
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