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 ​(Future value of an ordinary​ annuity)  You are graduating from college at the end of this semester and after reading...

 ​(Future value of an ordinary​ annuity)  You are graduating from college at the end of this semester and after reading the The Business of Life box in this​ chapter, you have decided to invest ​$4,500 at the end of each year into a Roth IRA for the next 46 years. If you earn 6 percent compounded annually on your​ investment, how much will you have when you retire in 46 ​years? How much will you have if you wait 10 years before beginning to save and only make 36 payments into your retirement​ account?

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Answer #1

Annual Deposit = $4,500

Time Period = 46 years

Interest Rate = 6% annually

Future Value of Annuity = P[(1 + r)n - 1]/r

Future Value = 4,500[(1.06)46 - 1]/0.06

Future Value = $1,019,286.56

If Deposit starts after 10 years,

Future Value = 4,500[(1.06)36 - 1]/0.06

Future Value = $536,043.90

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