The United States population grows at a rate of 0.5% a year. We have around 328.2 million. What will the population be in 50 years? Write the recursive and explicit formula. a. What are the first 3 terms?b. Recursive:a1 =an= c. Explicita1= r=f(n)= d. What will the population be in 50 years? Remember, we have to find the 51* term to find the 50* year.f( )= 3. The United States population grows at a rate of 0.5% a year. We have around 328.2million. What will the population be in 50 years? Write the recursive and explicitformula.a. What are the first 3 terms?b. Recursive:q₁ =nc. Explicit:af(n) =d. What will the population be in 50 years? Remember, we have to find the 51stterm to find the 50th year.f(

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3. The United States population grows at a rate of 0.5% a year. We have around 328.2 million. What will the population be in 50 years? Write the recursive and explicit formula. a. What are the first 3 terms? | b. Recursive: 9₁ = an c. Explicit: 9₁ = f(n) = d. What will the population be in 50 years? Remember, we have to find the 51st term to find the 50th year. f( )=

3. The United States population grows at a rate of 0.5% a year. We have around 328.2 million. What will the population be in 50 years? Write the recursive and explicit formula. a. What are the first 3 terms? | b. Recursive: 9₁ = an c. Explicit: 9₁ = f(n) = d. What will the population be in 50 years? Remember, we have to find the 51st term to find the 50th year. f( )=

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter7: Exponents And Exponential Functions

Section7.10: Recursive Formulas

Problem 37PFA

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Follow these steps to evaluate a sequence defined recursively using a graphing calculator: •On the home screen, key in the value for the initial term a1 and press [ENTER]. • Enter the recursive formula by keying in all numerical values given in the formula, along with the key strokes [2ND] ASS for the previous term an1 .. Press [ENTER]. • Continue pressing [ENTER] to calculate the values for each successive term. For the following exercises, use the steps above to find the indicated term or terms for the sequence. 60. Find the first ten terms of the sequence a1=8,an=(an1+1)!an1!
Follow these steps to evaluate a sequence defined recursively using a graphing calculator: • On the home screen, key in the value for the initial term a1 and press [ENTER]. • Enter the recursive formula by keying in all numerical values given in the formula, along with the key strokes [2ND] ASS for the previous term an1 .. Press [ENTER]. • Continue pressing [ENTER] to calculate the values for each successive term. For the following exercises, use the steps above to find the indicated term or terms for the sequence. 61. Find the tenth term of the sequence a1=2,an=nan1
Follow these steps to evaluate a sequence defined recursively using a graphing calculator: • On the home screen, key in the value for the initial term a1 and press [ENTER]. • Enter the recursive formula by keying in all numerical values given in the formula, along with the key strokes [2ND] ASS for the previous term an1 .. Press [ENTER]. • Continue pressing [ENTER] to calculate the values for each successive term. For the following exercises, use the steps above to find the indicated term or terms for the sequence. 58. Find the 15th term of the sequence a1=625,an=0.8an1+18
Follow these steps to evaluate a sequence defined recursively using a graphing calculator: • On the home screen, key in the value for the initial term a1 and press [ENTER]. • Enter the recursive formula by keying in all numerical values given in the formula, along with the key strokes [2ND] ASS for the previous term an1 .. Press [ENTER]. • Continue pressing [ENTER] to calculate the values for each successive term. For the following exercises, use the steps above to find the indicated term or terms for the sequence. 59. Find the first five terms of the sequence a1=2,an=2[(an1)1]+1
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