Exam 13: Exponential Functions and Logarithmic Functions
Exam 1: Introduction167 Questions
Exam 2: Introduction to Real Numbers and Algebraic Expressions375 Questions
Exam 3: Solving Equations and Inequalities277 Questions
Exam 4: Graphs of Linear Equations125 Questions
Exam 5: Polynomials: Operations395 Questions
Exam 6: Polynomials: Factoring233 Questions
Exam 7: Rational Expressions and Equations226 Questions
Exam 8: Graphs, Functions, and Applications174 Questions
Exam 9: Systems of Equations117 Questions
Exam 10: More on Inequalities210 Questions
Exam 11: Radical Expressions, Equations, and Functions319 Questions
Exam 12: Quadratic Equations and Functions250 Questions
Exam 13: Exponential Functions and Logarithmic Functions262 Questions
Exam 14: Calculating Means and Medians of Data Sets124 Questions
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Use a calculator and the change-of-base formula to find the logarithm to four decimal places.
-

(Multiple Choice)
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Graph the relation using solid circles and the inverse using open circles.
-{(-6, 7), (-7, 6), (-9, -4), (9, 4)} 

(Multiple Choice)
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Express in terms of logarithms of a single variable or a number.
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(Multiple Choice)
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Using a calculator, find to the nearest ten-thousandth.
-ln 112
(Multiple Choice)
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Solve the problem. When appropriate, round the solution to the nearest tenth. As needed, use the formula pH =
-Find the pH if the
.


(Multiple Choice)
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Find an equation of the inverse of the relation.
-y = 2x - 7
(Multiple Choice)
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Write the word or phrase that best completes each statement or answers the question.
Provide an appropriate response.
-Explain how the graph of
could be used to graph the function g(x) = 1 + ln x.

(Essay)
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Solve the problem.
-An accountant tabulated a firm's profits for four recent years in the following table:
The accountant then fit both a linear graph and an exponential curve (seen below) to the data, in order to estimate future profits. Use the linear graph to estimate the profits in the year 2002. 


(Multiple Choice)
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Graph the function as a solid curve and its inverse as a dashed curve.
-f(x) =



(Multiple Choice)
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Determine whether the given function is one-to-one. If so, find a formula for the inverse.
-f(x) = 

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