Exam 13: Exponential Functions and Logarithmic Functions

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Find f(x) and g(x) such that h(x) = Find f(x) and g(x) such that h(x) =   -h(x) =  -h(x) = Find f(x) and g(x) such that h(x) =   -h(x) =

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Find an equation of the inverse of the relation. -y = 4 + 6x

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Using a calculator, find to the nearest ten-thousandth. -Using a calculator, find to the nearest ten-thousandth. -

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Solve the problem. -32° Fahrenheit = 0° Celsius. A function that converts temperatures in Fahrenheit to those in Celsius is f(x) = Solve the problem. -32° Fahrenheit = 0° Celsius. A function that converts temperatures in Fahrenheit to those in Celsius is f(x) =   Fahrenheit. Find a formula for the inverse of the function described. Fahrenheit. Find a formula for the inverse of the function described.

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Express as a single logarithm. -Express as a single logarithm. -

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Express as a sum of logarithms. -Express as a sum of logarithms. -

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Graph the equation of the relation using a solid line, and then graph the inverse of the relation using a dashed line. -y = Graph the equation of the relation using a solid line, and then graph the inverse of the relation using a dashed line. -y =    Graph the equation of the relation using a solid line, and then graph the inverse of the relation using a dashed line. -y =

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Use a calculator and the change-of-base formula to find the logarithm to four decimal places. -Use a calculator and the change-of-base formula to find the logarithm to four decimal places. -

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Using a calculator, find to the nearest ten-thousandth. -Using a calculator, find to the nearest ten-thousandth. -

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Graph. -f(x) = Graph. -f(x) =    Graph. -f(x) =

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Solve the problem. -The half-life of a certain radioactive substance is 8 years. Suppose that at time t = 0, there are 29 g of the substance. Then after t years, the number of grams of the substance remaining will be: N(t) = Solve the problem. -The half-life of a certain radioactive substance is 8 years. Suppose that at time t = 0, there are 29 g of the substance. Then after t years, the number of grams of the substance remaining will be: N(t) =   How many grams of the substance will remain after 56 years? Round to the nearest hundredth when necessary. How many grams of the substance will remain after 56 years? Round to the nearest hundredth when necessary.

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Solve the problem. -An accountant tabulated a firm's profits for four recent years in the following table: 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 2001.  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 2001. 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 2001.

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Find the logarithm. -Find the logarithm. -

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Graph the function as a solid curve and its inverse as a dashed curve. -f(x) = 2x Graph the function as a solid curve and its inverse as a dashed curve. -f(x) = 2x

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Express as a single logarithm. -Express as a single logarithm. -

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Express as a single logarithm. -Express as a single logarithm. -

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Solve. -Solve. -

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Solve the problem. -An accountant tabulated a firm's profits for four recent years in the following table: 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 exponential graph to estimate the profits in the year 2001.  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 exponential graph to estimate the profits in the year 2001. 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 exponential graph to estimate the profits in the year 2001.

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Graph the equation of the relation using a solid line, and then graph the inverse of the relation using a dashed line. -y = 7x - 8 Graph the equation of the relation using a solid line, and then graph the inverse of the relation using a dashed line. -y = 7x - 8

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Solve. -How long will it take for the population of a certain country to double if its annual growth rate is 1.1%? Round to the nearest year. Use the exponential growth model Solve. -How long will it take for the population of a certain country to double if its annual growth rate is 1.1%? Round to the nearest year. Use the exponential growth model

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