Exam 7: Exponential Functions

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The population of a country was The population of a country was   in   and   in   . The population doubling time is: in The population of a country was   in   and   in   . The population doubling time is: and The population of a country was   in   and   in   . The population doubling time is: in The population of a country was   in   and   in   . The population doubling time is: . The population doubling time is:

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C

How much money will an investment of $12,000 be worth in 25 years if it is invested in a bank earning 5.3% interest compounded quarterly?

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$44,755.10

Solve: Solve:

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A frozen turkey with an initial temperature of A frozen turkey with an initial temperature of   F is placed into a hot oven. After 1 h, the temperature of the turkey is   F. After 3 h, the temperature is   F. What is the temperature of the oven? F is placed into a hot oven. After 1 h, the temperature of the turkey is A frozen turkey with an initial temperature of   F is placed into a hot oven. After 1 h, the temperature of the turkey is   F. After 3 h, the temperature is   F. What is the temperature of the oven? F. After 3 h, the temperature is A frozen turkey with an initial temperature of   F is placed into a hot oven. After 1 h, the temperature of the turkey is   F. After 3 h, the temperature is   F. What is the temperature of the oven? F. What is the temperature of the oven?

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Calculate the integrals: A) Calculate the integrals: A)    B)  B) Calculate the integrals: A)    B)

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Evaluate the limits using L'Hopital's Rule A) Evaluate the limits using L'Hopital's Rule A)    B)  B) Evaluate the limits using L'Hopital's Rule A)    B)

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Evaluate the definite integrals: A) Evaluate the definite integrals: A)    B)    C)  B) Evaluate the definite integrals: A)    B)    C)  C) Evaluate the definite integrals: A)    B)    C)

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Find Find   and   such that the line   is tangent to   at   . and Find   and   such that the line   is tangent to   at   . such that the line Find   and   such that the line   is tangent to   at   . is tangent to Find   and   such that the line   is tangent to   at   . at Find   and   such that the line   is tangent to   at   . .

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Find the slope of the function Find the slope of the function   at   . To find   use the equality   or use a calculator. at Find the slope of the function   at   . To find   use the equality   or use a calculator. . To find Find the slope of the function   at   . To find   use the equality   or use a calculator. use the equality Find the slope of the function   at   . To find   use the equality   or use a calculator. or use a calculator.

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Let Let   be the inverse of   . Use the geometric relation between the graphs of inverse functions to compute the integral   .    be the inverse of Let   be the inverse of   . Use the geometric relation between the graphs of inverse functions to compute the integral   .    . Use the geometric relation between the graphs of inverse functions to compute the integral Let   be the inverse of   . Use the geometric relation between the graphs of inverse functions to compute the integral   .    . Let   be the inverse of   . Use the geometric relation between the graphs of inverse functions to compute the integral   .    Let   be the inverse of   . Use the geometric relation between the graphs of inverse functions to compute the integral   .

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The values of The values of   and   , such that the function   is continuous for all   are and The values of   and   , such that the function   is continuous for all   are , such that the function The values of   and   , such that the function   is continuous for all   are is continuous for all The values of   and   , such that the function   is continuous for all   are are

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Ben has Ben has   in his account earning interest at an annual rate of   compounded monthly. How much money was in his account 3 years ago? in his account earning interest at an annual rate of Ben has   in his account earning interest at an annual rate of   compounded monthly. How much money was in his account 3 years ago? compounded monthly. How much money was in his account 3 years ago?

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Bob deposits Bob deposits   to a bank account with an annual interest rate of   . The interest is compounded continuously. How much money will Bob earn after 5 years? to a bank account with an annual interest rate of Bob deposits   to a bank account with an annual interest rate of   . The interest is compounded continuously. How much money will Bob earn after 5 years? . The interest is compounded continuously. How much money will Bob earn after 5 years?

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Find the limits using L'Hopital's Rule: A) Find the limits using L'Hopital's Rule: A)    B)  B) Find the limits using L'Hopital's Rule: A)    B)

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The rate of change of the following function is proportional to The rate of change of the following function is proportional to   . .

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Compute the definite integral using the substitution Compute the definite integral using the substitution     To find   , use the identity   or use a calculator. Compute the definite integral using the substitution     To find   , use the identity   or use a calculator. To find Compute the definite integral using the substitution     To find   , use the identity   or use a calculator. , use the identity Compute the definite integral using the substitution     To find   , use the identity   or use a calculator. or use a calculator.

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The derivative of The derivative of   is: is:

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Find the slope of the tangent line to the graph of the function Find the slope of the tangent line to the graph of the function   at   To find   , use the equality   or use a calculator. at Find the slope of the tangent line to the graph of the function   at   To find   , use the equality   or use a calculator. To find Find the slope of the tangent line to the graph of the function   at   To find   , use the equality   or use a calculator. , use the equality Find the slope of the tangent line to the graph of the function   at   To find   , use the equality   or use a calculator. or use a calculator.

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At 7:00 a.m., a mug of hot chocolate with initial temperature of At 7:00 a.m., a mug of hot chocolate with initial temperature of   C is placed on a table in a room held at   C. At 7:45 a.m., the temperature of the hot chocolate is   C. Express the temperature of the hot chocolate as a function of   , the number of hours since 7:00 a.m. C is placed on a table in a room held at At 7:00 a.m., a mug of hot chocolate with initial temperature of   C is placed on a table in a room held at   C. At 7:45 a.m., the temperature of the hot chocolate is   C. Express the temperature of the hot chocolate as a function of   , the number of hours since 7:00 a.m. C. At 7:45 a.m., the temperature of the hot chocolate is At 7:00 a.m., a mug of hot chocolate with initial temperature of   C is placed on a table in a room held at   C. At 7:45 a.m., the temperature of the hot chocolate is   C. Express the temperature of the hot chocolate as a function of   , the number of hours since 7:00 a.m. C. Express the temperature of the hot chocolate as a function of At 7:00 a.m., a mug of hot chocolate with initial temperature of   C is placed on a table in a room held at   C. At 7:45 a.m., the temperature of the hot chocolate is   C. Express the temperature of the hot chocolate as a function of   , the number of hours since 7:00 a.m. , the number of hours since 7:00 a.m.

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Find the horizontal asymptote(s) of the function Find the horizontal asymptote(s) of the function   . .

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