Exam 4: Exponential Functions
Exam 1: Linear Functions and Change125 Questions
Exam 2: Functions107 Questions
Exam 3: Quadratic Functions41 Questions
Exam 4: Exponential Functions102 Questions
Exam 5: Logarithmic Functions79 Questions
Exam 6: Transformations of Functions and Their Graphs100 Questions
Exam 7: Trigonometry in Circles and Triangles120 Questions
Exam 8: Trigonometric Functions120 Questions
Exam 9: Trigonometric Identities and Their Applications60 Questions
Exam 10: Compositions, Inverses, and Combinations of Functions64 Questions
Exam 11: Polynomial and Rational Functions143 Questions
Exam 12: Vectors and Matrices102 Questions
Exam 13: Sequences and Series81 Questions
Exam 14: Parametric Equations and Conic Sections120 Questions
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Which of the following is correctly ordered from least to greatest?
(Multiple Choice)
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For an account paying 9% annual interest, compounded continuously, the nominal rate is _____ % and the effective rate is _____ %. Round to 3 decimal places.
(Short Answer)
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A population is 150,000 in year t = 0 and declines at a continuous rate of 2% per year. By what percentage does the population decrease each year? Round to 2 decimal places.
(Short Answer)
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An investment decreases by 20% over a decade. By what effective annual rate does it decrease? Give your answer correct to four decimal places.
(Short Answer)
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The table below shows v, the dollar value of a share of a certain stock, as a function of t, the time (in weeks) since the initial offering of the stock. A possible formula for
is
. Round the second answer to 3 decimal places. 



(Short Answer)
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The US population in 2005 was approximately 296.4 million. Assume the population increases at a rate of 1.22% per year. Some demographers believe that the ideal population of the United States is about 130 million. According to this model, in what year did this occur?
(Short Answer)
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Let
be the intersection of the graphs of the two exponential functions
and
, where
. If s is decreased, does
increase, decrease, or stay the same?





(Short Answer)
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The population of a city has been growing at a rate of 6% per year. If the population was 140,000 in 1990, what was the population in 1995? Round to the nearest whole number.
(Short Answer)
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A radioactive substance decays by 11% every year. Which of the following is the formula for the quantity,
, of a 20 gram sample remaining after
years?


(Multiple Choice)
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Without a calculator, graph the following on the same set of axes:
A)
B)
C) 



(Essay)
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In 2006, the cost of a particular piece of computer equipment was $500 and going down at a rate of 10% per year. Assuming this percentage remains constant, what is the formula for C, the cost of this equipment in dollars, as a function of t, the number of years since 2006?
(Multiple Choice)
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Suppose the amount of ozone in the atmosphere is decreasing exponentially at a continuous rate of 0.26% per year. How many years will it take before one-fourth of the ozone has disappeared? Round to the nearest year.
(Short Answer)
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Kevin buys a new CD player for $190, and finds two years later when he wants to sell it that it is only worth $45. Assuming the value of the CD player decreases exponentially, the formula for
, the value of the CD player after t years, is given by
. Round your second answer to 2 decimal places.


(Short Answer)
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If you start with $4000, how much money will you have after a 25% increase?
(Short Answer)
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Each of the functions in the table below is increasing, but each increases in a different way. One is linear, one is exponential, and one is neither.
Which one is linear: f, g, or h?

(Short Answer)
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Write a formula that gives the value in an account after t years. Assume that the initial value in the account is $1200 and that the account doubles in value every 8 years.
(Short Answer)
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Is the formula for a function representing a quantity which begins at N in year t = 0 and grows at a continuous annual rate of
% given by
?


(True/False)
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Suppose you would like to have $20,000 in 10 years. What is the minimum amount you need to deposit into a bank account earning 3% compounded weekly to reach this goal?
(Short Answer)
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Let
give the size of a population of animals in year t. After how many years will the population be approximately 770?

(Short Answer)
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