Exam 1: Ingredients of Change: Functions an Limits
Exam 1: Ingredients of Change: Functions an Limits50 Questions
Exam 2: Describing Change: Rates47 Questions
Exam 3: Determining Change: Derivatives48 Questions
Exam 4: Analyzing Change: Applications of Derivatives50 Questions
Exam 5: Accumulating Change: Limits of Sums and the Definite Integral50 Questions
Exam 6: Analyzing Accumulated Change: Integrals in Action51 Questions
Exam 7: Ingredients of Multivariable Change: Models, Graphs, Rates46 Questions
Exam 8: Analyzing Multivariable Change: Optimization50 Questions
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For the given function write limit notation for the end behavior. 
(Multiple Choice)
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The total cost for producing
units of a commodity is $4.8 million, and the revenue generated by the sale of
units is $7.4 million. What is the profit on
units of the commodity?
(Multiple Choice)
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The percentage of mothers in a large city who gave birth to a child in 2005 and returned to the workforce within x months of having the child is modeled as
percent What percentage of mothers returned to the workforce within the first year after giving birth?
Round to the nearest thousandth.
(Multiple Choice)
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How much money would you have to invest today at 6% APR compounded monthly to accumulate the sum of $270,000 in 37 years? Round to the nearest hundredth.
(Multiple Choice)
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Rewrite the following pair of functions as one composite function.
; 
(Multiple Choice)
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Find the input of the function
corresponding to the output
.
(Multiple Choice)
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Find the input of the function
corresponding to the output
to three decimal places.
(Multiple Choice)
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Use properties of limits and algebraic methods to find the limit, if it exists. 
(Multiple Choice)
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The table gives the percent of the population of a certain city that was foreign born in the given year. Find a cubic function that best fits the data where x is the number of years after 1900 and y is equal to the percent. By trial and error, estimate the year the model predicts that the foreign-born population will be 100%. 
(Multiple Choice)
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In 1990, there were 2 women among the CEOs of Fortune 500 companies. In 2009, this number had risen to 18 women. What was the percentage change in the number of Fortune 500 women CEOs between 1990 and 2009?
(Multiple Choice)
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Indicate whether the function is an increasing or decreasing logistic function and identify the upper limiting value of the function 
(Multiple Choice)
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Use properties of limits and algebraic methods to find the limit, if it exists. 
(Multiple Choice)
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To offset college expenses, at the beginning of your freshman year you obtain a nonsubsidized student loan for $18,000. Interest on this loan accrues at a rate of 3.15% compounded monthly. However, you do not have to make any payments against either the principal or the interest until after you graduate. Write a model giving the total amount you will owe on this loan after t years in college.
(Multiple Choice)
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How long would it take an investment to double if the interest rate is 4.2%, compounded monthly? Round your answer to two decimal places.
(Multiple Choice)
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Complete the table and use it to predict the limit, if it exists.

(Multiple Choice)
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Indicate whether the function is an increasing or decreasing logistic function and identify the upper limiting value of the function
.
(Multiple Choice)
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Calculate the average rate of change in the population (in people per month) between April, 1999, and July, 2001. 
(Multiple Choice)
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The following table gives the percent of the U.S. population with Internet connections for the years 1997 to 2003. Use a calculator to find the logistic function that models these data. Use x as the number of years past 1995.
Source: U.S. Department of Commerce
(Multiple Choice)
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Use the formula
to find the doubling time t, in years, for an investment at r% compounded n times per year. Suppose you make an investment of $1300 at interest rate 12% compounded quarterly. How long will it take for your investment to double?
(Multiple Choice)
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