Suppose that you can invest your money at an annual interest rate of 8%, compounded quarterly. How much should you invest today so that it will be worth $8000 in 6 years?
"A=P(1 + {r \\over n})^{nt}"
P: the principal, amount invested
A: the new balance
t: the time
r: the rate, (in decimal form)
n: the number of times it is compounded
P=? r=8% n=4 t=8 A=$8000
"8000=P(1 + {0.08 \\over 4})^{4\u00d78}"
"P=$4245.066"
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