Exam 14: Exponential and Logarithmic Functions

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Approximate each logarithm to three decimal places. log420

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Solve the equation. 2x=122 ^ { - x } = \frac { 1 } { 2 }

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Form the inverse function f - -1, and list the domain and range of f - -1. f = {(0, 0), (2, 6), (-1, -1), (-2, -6)} Match the name of each set in the left column with the corresponding set in the right column. - {0,6,1,6}\{ 0,6 , - 1 , - 6 \}

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Determine whether the function f is one-to-one. f ( x ) = - x 8 Please enter yes or no .

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Select the correct statement from the following.

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Solve the equation. log 10 ( 6 x - 37 ) - log 10 ( x - 4 ) = 1

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Use the formula A=PertA = P e ^ { r t } to find the total amount of money accumulated at the end of the indicated time period by compounding continuously: $2,000 for 3 years at 4%. Please round the answer to the nearest cent. $__________

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Determine whether the graph represents a one-to-one function. Determine whether the graph represents a one-to-one function.   Please enter yes or no . Please enter yes or no .

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The log41\log _ { 4 } 1 equals 0.

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Find f - -1 ( x ). f(x)=7x for x0f ( x ) = \sqrt { 7 x } \text { for } x \geq 0

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The logarithm of a number is always a nonnegative number.

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Use a calculator to find each common logarithm. Express answer to four decimal places. ln0.000115\ln 0.000115

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Approximate the logarithm log30.9 to three decimal places.

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Graph the exponential function. f(x)=exf ( x ) = - e ^ { x }

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In a certain balloon mortgage loan, the borrower pays the lender all of the principal and interest for the loan at the end of four years. What will be the payoff amount for a loan of $185,000 at 4% annual interest rate where the interest is compounded monthly?

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Graph the exponential function. f(x)=exf ( x ) = e ^ { - x }

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Perform the following calculations and express answer to the nearest hundredth. log76log1.41\frac { \log 7 } { 6 \log 1.41 }

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Use the formula A=pertA = p e ^ { r t } to find the total amount of money accumulated at the end of the indicated time period by compounding continuously: $2,250 for 4 years at 3%. Please round the answer to the nearest cent. $__________

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Graph y=log6xy = \log _ { 6 } x by reflecting the graph of g(x)=6xg ( x ) = 6 ^ { x } across the line y = x .

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Use the formula A=pertA = p e ^ { r t } to find the total amount of money accumulated at the end of the indicated time period by compounding continuously: $13,000 for 8 years at 6.25%. Please round the answer to the nearest cent. $__________

(Short Answer)
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