Exam 10: Derivatives
Exam 1: Algebraic Concepts308 Questions
Exam 2: Linear Equations and Functions243 Questions
Exam 3: Quadratic and Other Special Functions113 Questions
Exam 4: Matrices227 Questions
Exam 5: Inequalities and Linear Programming120 Questions
Exam 6: Exponential and Logarithmic Functions108 Questions
Exam 7: Mathematics of Finance131 Questions
Exam 8: Introduction to Probability178 Questions
Exam 9: Further Topics in Probability; Data Description114 Questions
Exam 10: Derivatives248 Questions
Exam 11: Applications of Derivatives172 Questions
Exam 12: Derivatives Continued139 Questions
Exam 13: Indefinite Integrals120 Questions
Exam 14: Definite Integrals: Techniques of Integration185 Questions
Exam 15: Functions of Two or More Variables119 Questions
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The revenue (in thousands of dollars) from the sale of a product is
, where x is the number of units sold. At what rate is the marginal revenue
changing when the number of units being sold is 35? Round your answer to four decimal places.
(Multiple Choice)
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Total revenue is in dollars and x is the number of units. Suppose that in a monopoly market, the demand function for a product is given by
, where x is the number of units and p is the price in dollars. Find the total revenue from the sale of 200 units.
(Multiple Choice)
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Suppose that for selected years from 1970 to 2006, the following table shows the percent of total U.S. workers who are female.
Assume these data can be modeled with the function
where p(t) is the percent of the U.S. workforce that is female and t is the number of years past 1970. Find the instantaneous rate of change in 2000 and 2006 by using the function that models the instantaneous rate of change of the percent of U.S. workers who are female. Round your answer to three decimal places.
(Multiple Choice)
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Suppose that the proportion P of voters who recognize a candidate's name t months after the start of the campaign is given by
. Find the rate of change of P when
and explain its meaning.
(Multiple Choice)
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The graph of a company's total cost function is shown. Will the 201st item or the 501st item cost more to produce?
(Multiple Choice)
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If the cost C (in dollars) of removing p percent of the particulate pollution from the exhaust gases at an industrial site is given by
,
Find the rate of change of C with respect to p.
(Multiple Choice)
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Use properties of limits and algebraic methods to find the limit, if it exists.
(Multiple Choice)
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Suppose that the total cost function, in dollars, for a certain commodity is given by
, where x is the number of units produced. Find the instantaneous rate of change of the average cost
for any level of production.
(Multiple Choice)
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The monthly charge in dollars for x kilowatt-hours (kWh) of electricity used by a residential consumer of Excelsior Electric Membership Corporation from November through June is given by the function
.
What is the monthly charge if 1,100 kWh of electricity is consumed in a month? Round your answer to two decimal places.
(Multiple Choice)
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If the profit function for a product is given by
, find
.
(Multiple Choice)
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For the function given, find all x-values where f (x) has a local maximum point.
(Multiple Choice)
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Find the derivative of the given function. Simplify and express the answer using positive exponents only.
(Multiple Choice)
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Suppose that the average number of minutes M that it takes a new employee to assemble one unit of a product is given by
, where t is the number of days on the job. Is this function continuous at 
(Multiple Choice)
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The graph of a company's total cost function is shown. Will the 201st item or the 501st item cost more to produce?
(Multiple Choice)
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(86)
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