Exam 4: Exponential and Logarithmic Functions

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Find the domain of the function. -f(x) = Find the domain of the function. -f(x) =

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Solve the problem. When needed, use 365 days per year and 30 days per month. -An initial investment of $480 is appreciated for 8 years in an account that earns 2% interest, compounded continuously. Find the amount of money in the account at the end of the period.

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Write the equation as an equivalent exponential equation. -Write the equation as an equivalent exponential equation. -  = 4 = 4

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Solve the equation. -Solve the equation. -

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Graph the function. -Graph the function. -

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Rewrite the expression as a single logarithm. -Rewrite the expression as a single logarithm. -

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Solve the problem. -The sales of a mature product (one which has passed its peak) will decline by the function Solve the problem. -The sales of a mature product (one which has passed its peak) will decline by the function   where t is time in years. Find the sales after 4 years if a   (Round to the nearest whole number.) where t is time in years. Find the sales after 4 years if a Solve the problem. -The sales of a mature product (one which has passed its peak) will decline by the function   where t is time in years. Find the sales after 4 years if a   (Round to the nearest whole number.) (Round to the nearest whole number.)

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Solve the problem. -The growth in the population of a certain rodent at a dump site fits the exponential function Solve the problem. -The growth in the population of a certain rodent at a dump site fits the exponential function   where t is the number of years since 1962. Estimate the population in the year 2000. where t is the number of years since 1962. Estimate the population in the year 2000.

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Solve the equation. Round to four decimal places. -Solve the equation. Round to four decimal places. -

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Graph the function. -Graph the function. -

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Rewrite the expression as a single logarithm. -Rewrite the expression as a single logarithm. -

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Find the value of the logarithmic function. -Find the value of the logarithmic function. -

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Write the equation as an equivalent logarithmic equation. -Write the equation as an equivalent logarithmic equation. -

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Rewrite the expression as a sum or difference of logarithms or multiples of logarithms. -Rewrite the expression as a sum or difference of logarithms or multiples of logarithms. -

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Rewrite the expression as a single logarithm. -Rewrite the expression as a single logarithm. -

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Determine the number that can be used in place of the question mark to make the equation true. -Determine the number that can be used in place of the question mark to make the equation true. -

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Simplify the expression. -Simplify the expression. -

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Write the equation as an equivalent logarithmic equation. -Write the equation as an equivalent logarithmic equation. -

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Solve the problem. -The half-life of an element is Solve the problem. -The half-life of an element is   yr. How long does it take a sample of the element to decay to   of its original mass? Use   where A0 is the initial amount, T is the half-life, and t is the time. (Express Results in scientific notation, rounded to the nearest hundredth.) yr. How long does it take a sample of the element to decay to Solve the problem. -The half-life of an element is   yr. How long does it take a sample of the element to decay to   of its original mass? Use   where A0 is the initial amount, T is the half-life, and t is the time. (Express Results in scientific notation, rounded to the nearest hundredth.) of its original mass? Use Solve the problem. -The half-life of an element is   yr. How long does it take a sample of the element to decay to   of its original mass? Use   where A0 is the initial amount, T is the half-life, and t is the time. (Express Results in scientific notation, rounded to the nearest hundredth.) where A0 is the initial amount, T is the half-life, and t is the time. (Express Results in scientific notation, rounded to the nearest hundredth.)

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Solve the equation. Round your answer to three decimal places. -Solve the equation. Round your answer to three decimal places. -

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