Exam 12: Logarithmic and Exponential Functions

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Solve. - loga1000=3\log _ { a } 1000 = 3

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Graph the function. - f(x)=ex1f ( x ) = e ^ { x - 1 }  Graph the function. - f ( x ) = e ^ { x - 1 }

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Write the expression as the sum or difference of single logarithms. - log10(173x2y)\log _ { 10 } \left( \frac { \sqrt [ 3 ] { 17 } } { x ^ { 2 } y } \right)

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Evaluate. - log111\log _ { 11 } 1

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Graph the function. - f(x)=2xf(x)=2^{x}  Graph the function. - f(x)=2^{x}

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Write in logarithmic form. - 116=42\frac { 1 } { 16 } = 4 ^ { - 2 }

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A solution is an acid if its pH is less than 7 and a base if its pH is greater than 7. The pH is defined by pH = -log10[H+], where [H+] is the concentration of hydrogen ions in the solution. Use this information to answer the question -The concentration of hydrogen ions in a solution is approximately 106.110 ^ { - 6.1 } . What is the pH of the solution? Is the solution an acid or a base?

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Solve for x. -The rabbit population in a forest area grows at the rate of 7% monthly. If there are 180 rabbits in September, find how many rabbits (rounded to the nearest whole number)should be expected by next September. Use The radioactive decay of radium 226 can be described by the equation A=Ce0.0004279t\mathrm { A } = \mathrm { Ce } - 0.0004279 \mathrm { t } , where C\mathrm { C } is the original amount of radium and A\mathrm { A } is the amount of radium remaining after t\mathrm { t } years. If 22 milligrams of radium are sealed in a container now, how much radium will be in the container after 100 years. Round to the nearest thousand th.

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Solve. - log255=w\log _ { 25 } 5 = w

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Solve for x. -How much money will Lyle have in 6 years is he invests $9000\$ 9000 at 17%17 \% annual rate of interest compounded quarterly? How much will he have if it is compounded monthly? Use the interest formula A=P(1+rn)nt\mathrm { A } = \mathrm { P } \left( 1 + \frac { \mathrm { r } } { \mathrm { n } } \right) ^ { \mathrm { n } t } . Round the answers to the nearest cent.

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Write in exponential form. - 0=log1310 = \log _ { 13 } 1

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Write in logarithmic form. - 343=73343 = 7 ^ { 3 }

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Express as a sum of logarithms. - log4(511)\log _ { 4 } ( 5 \cdot 11 )

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Solve. - log4164=x\log _ { 4 } \frac { 1 } { 64 } = x

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Graph the function. - f(x)=4xf ( x ) = 4 ^ { - x }  Graph the function. - f ( x ) = 4 ^ { - x }

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Solve for x. - 4x=1164 ^ { - x } = \frac { 1 } { 16 }

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Evaluate. - 2log2132 ^ { \log _ { 2 } 13 }

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Write in exponential form. - 12=log164\frac { 1 } { 2 } = \log _ { 16 } 4

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Solve. - log3x=2\log _ { 3 } x = - 2

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Express as a sum of logarithms. - log10xy\log _ { 10 } x y

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