How many years will it take $10,000 to grow into one million dollars if it is invested at 4.35% compounded semi-annually?
A. 216.31 years
B. 107.01 years
C. 214.03 years
D. 108.15 years
We use the formula:
A=P(1+r/2)^2n
where
A=future value
P=present value
r=rate of interest
n=time period.
1,000,000=10,000*(1+0.0435/2)^2n
(1,000,000/10,000)=1.02175^2n
Taking log on both sides;
log 100=2n*log 1.02175
n=1/2[log 100/log 1.02175]
=107.01 years(Approx).
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