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1.
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Select the graph of the function. ![mc001-1.jpg](chapter_5_post_test_files/mc001-1.jpg)
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2.
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Evaluate the function at the indicated value of ![mc002-1.jpg](chapter_5_post_test_files/mc002-1.jpg) . Round your
result to three decimal places.
Function
Value
![mc002-3.jpg](chapter_5_post_test_files/mc002-3.jpg)
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3.
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Select the graph of the function. ![mc003-1.jpg](chapter_5_post_test_files/mc003-1.jpg)
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4.
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Select the graph of the exponential function. ![mc004-1.jpg](chapter_5_post_test_files/mc004-1.jpg)
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5.
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Select the graph of the exponential function. ![mc005-1.jpg](chapter_5_post_test_files/mc005-1.jpg)
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6.
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Use the One-to-One Property to solve the equation for ![mc006-1.jpg](chapter_5_post_test_files/mc006-1.jpg) . ![mc006-2.jpg](chapter_5_post_test_files/mc006-2.jpg)
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7.
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Use the One-to-One Property to solve the following equation for
x. ![mc007-1.jpg](chapter_5_post_test_files/mc007-1.jpg)
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8.
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Select the graph of the function. ![mc008-1.jpg](chapter_5_post_test_files/mc008-1.jpg)
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9.
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Rewrite the logarithm as a ratio of common logarithms. ![mc009-1.jpg](chapter_5_post_test_files/mc009-1.jpg)
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10.
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Determine whether the statement is true or false given that ![mc010-1.jpg](chapter_5_post_test_files/mc010-1.jpg) . ![mc010-2.jpg](chapter_5_post_test_files/mc010-2.jpg)
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11.
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Evaluate the logarithm using the change-of-base formula. Round your result to
three decimal places. ![mc011-1.jpg](chapter_5_post_test_files/mc011-1.jpg)
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12.
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Solve for ![mc012-1.jpg](chapter_5_post_test_files/mc012-1.jpg) . Approximate the result to three decimal
places.
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13.
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Solve the exponential equation algebraically. Approximate the result to three
decimal places. ![mc013-1.jpg](chapter_5_post_test_files/mc013-1.jpg)
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14.
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Solve the exponential equation algebraically. Approximate the result to three
decimal places. ![mc014-1.jpg](chapter_5_post_test_files/mc014-1.jpg)
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15.
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Solve the logarithmic equation algebraically. Approximate the result to three
decimal places. ![mc015-1.jpg](chapter_5_post_test_files/mc015-1.jpg)
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16.
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Select the correct graph for the given function ![mc016-1.jpg](chapter_5_post_test_files/mc016-1.jpg)
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17.
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Select the correct graph for the given function ![mc017-1.jpg](chapter_5_post_test_files/mc017-1.jpg)
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18.
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Complete the table for a savings account in which interest is compounded
continuously. Initial investment | Annual rate | Time to double | Amount after 10 years | | --- | --- | | | | | |
(Round the answer upto
two decimal places.)
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19.
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The populations P (in thousands) of Orlando, Florida from 2000 through
2007 can be modeled by ![mc019-1.jpg](chapter_5_post_test_files/mc019-1.jpg) where t represents the year, with ![mc019-2.jpg](chapter_5_post_test_files/mc019-2.jpg) corresponding to 2000. In 2005, the population of Orlando, Florida was about 1,902,000.
Find the value of k.
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20.
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The chemical acidity of a solution is measured in units of pH: ![mc020-1.jpg](chapter_5_post_test_files/mc020-1.jpg) ,
where ![mc020-2.jpg](chapter_5_post_test_files/mc020-2.jpg) is the hydrogen ion concentration in the
solution. If a sample of rain has a pH of 3.2, how many times higher is its ![mc020-3.jpg](chapter_5_post_test_files/mc020-3.jpg)
than pure water's, which has a pH of 7?
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