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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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Use a graphing utility to construct a table of values for the function. Round
your answer to two decimal places. ![mc002-1.jpg](chapter_5_post_test_files/mc002-1.jpg)
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3.
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Sketch 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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Write the exponential equation in logarithmic form. ![mc004-1.jpg](chapter_5_post_test_files/mc004-1.jpg)
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5.
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Write the exponential equation in logarithmic form. ![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 x. ![mc006-1.jpg](chapter_5_post_test_files/mc006-1.jpg)
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7.
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Use the One-to-One Property to solve the equation for x. ![mc007-1.jpg](chapter_5_post_test_files/mc007-1.jpg)
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8.
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Rewrite the logarithm as a ratio of natural logarithms. ![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 natural logarithms. ![mc009-1.jpg](chapter_5_post_test_files/mc009-1.jpg)
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10.
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Rewrite the logarithm as a ratio of common logarithms. ![mc010-1.jpg](chapter_5_post_test_files/mc010-1.jpg)
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11.
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Use the change-of-base formula to rewrite the logarithm as a ratio of
logarithms. Then use a graphing utility to graph the ratio. ![mc011-1.jpg](chapter_5_post_test_files/mc011-1.jpg)
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12.
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Find the exact value of ![mc012-1.jpg](chapter_5_post_test_files/mc012-1.jpg) without using a
calculator.
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13.
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Determine whether the given x-value is a solution (or an approximate
solution) of the equation.
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14.
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Determine whether the given x-value is a solution (or an approximate
solution) of the equation.
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15.
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Solve for ![mc015-1.jpg](chapter_5_post_test_files/mc015-1.jpg) . ![mc015-2.jpg](chapter_5_post_test_files/mc015-2.jpg)
a. | 2 | b. | ![mc015-3.jpg](chapter_5_post_test_files/mc015-3.jpg) | c. | 6 | d. | 4 | e. | ![mc015-4.jpg](chapter_5_post_test_files/mc015-4.jpg) |
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16.
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Solve for ![mc016-1.jpg](chapter_5_post_test_files/mc016-1.jpg) . Approximate the result to three decimal
places.
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17.
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Solve the exponential equation algebraically. Approximate the result to three
decimal places. ![mc017-1.jpg](chapter_5_post_test_files/mc017-1.jpg)
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18.
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$6500 is invested in an account at interest rate r, compounded
continuously. Find the time required for the amount to triple. (Approximate the result to two decimal
places.) ![mc018-1.jpg](chapter_5_post_test_files/mc018-1.jpg)
a. | 15.50 yr | b. | 14.50 yr | c. | 26.16
yr | d. | 18.50 yr | e. | 17.50 yr |
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19.
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Solve for x: ![mc019-1.jpg](chapter_5_post_test_files/mc019-1.jpg) . Round to 3 decimal places.
a. | –12.715 | b. | 9.574 | c. | 12.715 | d. | –4.787 | e. | 10.518 |
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20.
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Complete the table for the radioactive isotope. Round your answer to two decimal
places. Isotope | Half-life (years) | Initial Quantity | Amount after 1000 years | | 5715 | | ---- | | | | |
a. | Amount after 1000 years: ![mc020-3.jpg](chapter_5_post_test_files/mc020-3.jpg) | b. | Amount after 1000
years: ![mc020-4.jpg](chapter_5_post_test_files/mc020-4.jpg) | c. | Amount after 1000
years: ![mc020-5.jpg](chapter_5_post_test_files/mc020-5.jpg) | d. | Amount after 1000
years: ![mc020-6.jpg](chapter_5_post_test_files/mc020-6.jpg) | e. | Amount after 1000
years: ![mc020-7.jpg](chapter_5_post_test_files/mc020-7.jpg) |
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