Exam 8: Exponential and Logarithmic Functions
Exam 1: Prerequisites7 Questions
Exam 2: Functions and Their Graphs49 Questions
Exam 3: Polynomial and Rational Functions84 Questions
Exam 4: Limits and Their Properties51 Questions
Exam 5: Differentiation77 Questions
Exam 6: Applications of Differentiation107 Questions
Exam 7: Integration64 Questions
Exam 8: Exponential and Logarithmic Functions48 Questions
Exam 9: Exponential and Logarithmic Functions and Calculus54 Questions
Exam 10: Trigonometric Functions79 Questions
Exam 11: Analytic Trigonometry73 Questions
Exam 12: Trigonometric Functions and Calculus25 Questions
Exam 13: Topics in Analytic Geometry60 Questions
Exam 14: Additional Topics in Trigonometry86 Questions
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Identify the operation that will transform the graph of
into the graph of
.


(Multiple Choice)
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The chemical acidity of a solution is measured in units of pH:
, where [H+] is the hydrogen ion concentration in the solution. What is the pH if
? Round to the nearest hundredth.
![The chemical acidity of a solution is measured in units of pH: , where [H<sup>+</sup>] is the hydrogen ion concentration in the solution. What is the pH if ? Round to the nearest hundredth.](https://storage.examlex.com/TBX8702/11ec1854_fd96_ca95_acfc_d96e7b3bd859_TBX8702_11.jpg)
![The chemical acidity of a solution is measured in units of pH: , where [H<sup>+</sup>] is the hydrogen ion concentration in the solution. What is the pH if ? Round to the nearest hundredth.](https://storage.examlex.com/TBX8702/11ec1854_fd96_ca96_acfc_d7762adbea72_TBX8702_11.jpg)
(Multiple Choice)
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Evaluate the function
. Round to 3 decimal places. (You may use your calculator.)

(Multiple Choice)
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An initial investment of $5000 doubles in value in 11 years. Assuming continuous compounding, what was the interest rate? Round to the nearest tenth of a percent.
(Multiple Choice)
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Let Q represent a mass of radioactive radium (226Ra) (in grams), whose half-life is 1599 years. The quantity of radium present after t years is
Determine the quantity present after 100 years. Round to the nearest hundredth of a gram.

(Multiple Choice)
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The population P of a culture of bacteria is described by the equation
, where t is the time, in hours, relative to the time at which the population was 1300.What was the population at t = 3 hours? After how many hours will the population reach 7000? Round to the nearest tenth of an hour.

(Multiple Choice)
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Approximate the solution of
to 3 decimal places. (You may use a graphing utility.)

(Multiple Choice)
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Carbon dating presumes that, as long as a plant or animal is alive, the proportion of its carbon that is 14C is constant. The amount of 14C in an object made from harvested plants, like paper, will decline exponentially according to the equation
, where A represents the amount of 14C in the object, Ao represents the amount of 14C in living organisms, and t is the time in years since the plant was harvested. If an archeological artifact has 25% as much 14C as a living organism, how old would you predict it to be? Round to the nearest year.

(Multiple Choice)
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The population P of a bacteria culture is modeled by
, where t is the time in hours. If the population of the culture was 5800 after 40 hours, how long does it take for the population to double? Round to the nearest tenth of an hour.

(Multiple Choice)
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Identify the operation that will transform the graph of
into the graph of
.


(Multiple Choice)
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