on her 20th birthday, suizie invests $10,000 in an IRA(individual retirement account the earns 8 percent per year. She continues to invest %5,500 on each birthday for the next 48 years. how much money will she have at age 48?
FV of annuity | |||
The formula for the future value of an ordinary annuity, as opposed to an annuity due, is as follows: | |||
P = PMT x ((((1 + r) ^ n) - 1) / i) | |||
Where: | |||
P = the future value of an annuity stream | |||
PMT = the dollar amount of each annuity payment | |||
r = the effective interest rate (also known as the discount rate) | |||
i=nominal Interest rate | |||
n = the number of periods in which payments will be made | |||
Amount after 28 years | = 5500* ((((1 + 8%) ^ 28) - 1) / 8%) | ||
Amount after 28 years | 524,363.56 | ||
Amount after 28 years for first investment | =10000*(1+8%)^28 | ||
Amount after 28 years for first investment | 86,271.06 | ||
Total in account | 86271.06+524363.56 | ||
Total in account | 610,634.62 | ||
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