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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The price of an item increases due to inflation. Let
be the price of the item as a function of time in years, with t = 0 in 2004. What is the daily inflation rate? Round to 2 decimal places.

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Kathleen opens a savings account with $1200. The account earns 3.4% annual interest compounded weekly. How much will be in the account after 15 years?
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Write a formula that gives the value of an investment which is initially worth $125,000 and loses value at a rate of 2.9% per year.
(Short Answer)
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You invest $6000 in an account earning 2.5% annual interest, compounded continuously. After how many years is the investment worth $14,000? Round your answer to two decimal places, if necessary.
(Short Answer)
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A population has size 2300 at time t = 0, with t in years. If the population grows by 90 people per year, what is the formula for P, the population at time t?
(Multiple Choice)
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Assume that all important features are shown in the following graph of
. What is
? For
or
, enter "inf" or "-inf". 





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The graph below shows the quantity of a drug in a patient's bloodstream over a period of time t, in minutes.
Which of the following scenarios best describes the graph?

(Multiple Choice)
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The population of a city is increasing exponentially. In 2000, the city had a population of 55,000. In 2005, the population was 83,466. The formula for
, the population of the town t years after 2000, is given by
. Round your second answer to 3 decimal places.


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The graph of the exponential function
is shown below. The formula for
must be
.





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Is the formula for a function representing a quantity which begins at 2N in year t = 0 and grows at a continuous annual rate of r% given by
?

(True/False)
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The population of a city is increasing exponentially. In 2000, the city had a population of 60,000. In 2005, the population was 83,748. Let
be the population of the town t years after 2000. Use a graph of
to estimate the year in which the population will reach 250,000.


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Suppose Taylor win $10,000 in a lottery. If she invests half in a CD earning 4.1% annual interest compounded quarterly and the rest in a savings account earning 3.9% annual interest compounded monthly. How much money does she have after 10 years?
(Short Answer)
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Taylor has $11,000 which she would like to invest. She can either invest in a CD earning 3.1% annual interest compounded quarterly, or she can deposit the money in a savings account earning 2.9% annual interest compounded monthly. If she chooses the investment with the maximum return, how much will she have at the end of 5 years?
(Short Answer)
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What is the maximum effective annual yield among the following three banks? Give your answer correct to four decimal places.
(Multiple Choice)
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Which of the following characteristics describe the graph of
?

(Multiple Choice)
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Let
give the size of a population of animals in year t. What will the population be after 19 years? Round to the nearest whole number.

(Short Answer)
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A population has size 4900 at time t = 0, with t in years. If the population grows by 15% per year, what is the formula for P, the population at time t?
(Multiple Choice)
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