You deposit $3000 each year into an account earning 6% interest compounded annually. How much will you have in the account in 35 years?
We can use the future value of annuity formula to calculate the total amount in the account in 35 years. | |||||||
The formula is as under, | |||||||
FV of annuity = P*{[(1+r)^n - 1]/r} | |||||||
FV of annuity = future value of annuity = ? | |||||||
P = Periodic payment i.e.yearly deposit = $3000 | |||||||
r = rate of interest per annum = 6% | |||||||
n = number of years = 35 | |||||||
FV of annuity = 3000*{[(1+0.06)^35 - 1]/0.06} | |||||||
FV of annuity = 3000*111.4348 | |||||||
FV of annuity = 334304.34 | |||||||
The total amount you have in the account in 35 years is $3,34,304.34 | |||||||
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