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Modeling Economic dependency ratio The economic dependency ratio is defined as the number of persons in the total population who are not in the workforce per 100 in the workforce. Since 1960, Baby Boomers in the workforce coupled with a decrease in the birth rate have caused a significant decrease in the economic dependency ratio. The table shows the economic dependency ratio for selected years from 1960 and projected to 2050. Model these data with a cubic function, R ( x ) , where R ( x ) is the economic dependency ratio and x is the number of years past 1950. Report the model with three significant digit coefficients. Use the reported model from part (a) to find the function that models the rate of change of R ( x ) . Find the function that gives the rate of change of R ′ ( x ) . Find and interpret R ′ ( 90 ) and R ″ ( 90 ) .

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Mathematical Applications for the ...

11th Edition
Ronald J. Harshbarger + 1 other
Publisher: Cengage Learning
ISBN: 9781305108042

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BuyFindarrow_forward

Mathematical Applications for the ...

11th Edition
Ronald J. Harshbarger + 1 other
Publisher: Cengage Learning
ISBN: 9781305108042
Chapter 9.8, Problem 45E
Textbook Problem
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Modeling Economic dependency ratio The economic dependency ratio is defined as the number of persons in the total population who are not in the workforce per 100 in the workforce. Since 1960, Baby Boomers in the workforce coupled with a decrease in the birth rate have caused a significant decrease in the economic dependency ratio.

The table shows the economic dependency ratio for selected years from 1960 and projected to 2050.

Chapter 9.8, Problem 45E, Modeling Economic dependency ratio The economic dependency ratio is defined as the number of persons

  1. Model these data with a cubic function, R ( x ) , where R ( x ) is the economic dependency ratio and x is the number of years past 1950. Report the model with three significant digit coefficients.

  2. Use the reported model from part (a) to find the function that models the rate of change of  R ( x ) .

  3. Find the function that gives the rate of change of R ( x ) .

  4. Find and interpret R ( 90 ) and R ( 90 ) .

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