Exam 5: Exponential and Logarithmic Functions

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If If   = 7,then x = = 7,then x =

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Solve for x: ( Solve for x: (    = 129.3 = 129.3

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The number of years it takes for an amount which is invested at an annual rate of 7% and compounded continuously to become m times as large is a function of the enlargement factor given t(m)= The number of years it takes for an amount which is invested at an annual rate of 7% and compounded continuously to become m times as large is a function of the enlargement factor given t(m)=    .Use a graphics calculator to find how many times larger (to the nearest whole number increment)the investment will be in 10,20,30,and 40 years. .Use a graphics calculator to find how many times larger (to the nearest whole number increment)the investment will be in 10,20,30,and 40 years.

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Evaluate and simplify: log (0.1)

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Find x: Find x:    36 = x 36 = x

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Suppose a garbage company has found that garbage per family has decreased by 10% every year since the first year they started a curb-side recycling program.Graph each year as a function of the multiplicative decrease in garbage since the first year of the curb-side recycling program.Label the graph with the name of the function. Suppose a garbage company has found that garbage per family has decreased by 10% every year since the first year they started a curb-side recycling program.Graph each year as a function of the multiplicative decrease in garbage since the first year of the curb-side recycling program.Label the graph with the name of the function.

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Simplify: Simplify:

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Evaluate and simplify: ln Evaluate and simplify: ln

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Solve for x: Solve for x:    (x - 4)+    3 =    x (x - 4)+ Solve for x:    (x - 4)+    3 =    x 3 = Solve for x:    (x - 4)+    3 =    x x

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Express Express    64 = 3 in exponential form. 64 = 3 in exponential form.

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Solve for x: Solve for x:    = 10 = 10

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Writing Writing   [ln x - 2(ln y + 2 ln z)] as a single logarithm gives [ln x - 2(ln y + 2 ln z)] as a single logarithm gives

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Hannah wants to use her graphing calculator to check this sketch of y = Hannah wants to use her graphing calculator to check this sketch of y =    x but her calculator does not make    calculations.Find two equations she could use.Use a graphing calculator to confirm that the two equations are equivalent. x but her calculator does not make Hannah wants to use her graphing calculator to check this sketch of y =    x but her calculator does not make    calculations.Find two equations she could use.Use a graphing calculator to confirm that the two equations are equivalent. calculations.Find two equations she could use.Use a graphing calculator to confirm that the two equations are equivalent.

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Write Write    x in terms of natural logarithms. x in terms of natural logarithms.

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Find x: Find x:        = x Find x:        = x = x

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Graph y = f(x)= Graph y = f(x)=    .  . Graph y = f(x)=    .

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The population of India was 651 million in 1980 and has been growing at a rate of 2% per year.The population t years later is approximated by N(t)= The population of India was 651 million in 1980 and has been growing at a rate of 2% per year.The population t years later is approximated by N(t)=    .Estimate the population in India in the year 2010. .Estimate the population in India in the year 2010.

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Find x: log x = 3

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Evaluate and simplify: log 100

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The magnitude (Richter Scale)of an earthquake is given by R = log The magnitude (Richter Scale)of an earthquake is given by R = log    where I is the intensity of the earthquake and    is the intensity of a zero-level reference earthquake.    represents how many times greater the earthquake is than the reference earthquake.Find the magnitude of an earthquake that is 2,000,000 times the intensity of a zero-level earthquake. where I is the intensity of the earthquake and The magnitude (Richter Scale)of an earthquake is given by R = log    where I is the intensity of the earthquake and    is the intensity of a zero-level reference earthquake.    represents how many times greater the earthquake is than the reference earthquake.Find the magnitude of an earthquake that is 2,000,000 times the intensity of a zero-level earthquake. is the intensity of a zero-level reference earthquake. The magnitude (Richter Scale)of an earthquake is given by R = log    where I is the intensity of the earthquake and    is the intensity of a zero-level reference earthquake.    represents how many times greater the earthquake is than the reference earthquake.Find the magnitude of an earthquake that is 2,000,000 times the intensity of a zero-level earthquake. represents how many times greater the earthquake is than the reference earthquake.Find the magnitude of an earthquake that is 2,000,000 times the intensity of a zero-level earthquake.

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