How long will it take to double your savings at 10 percent annual rate, compounded semi-annually?
14.21 years |
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9.01 years |
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7.10 years |
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12.90 years |
Assume that you have $100 today wee need to calculate in how many years | ||||
it will become $200 if you have invested it at 10% compounded semi-annually. | ||||
We can calculate this by using future value formula. | ||||
FV= PV*(1+r)^n | ||||
Where, | ||||
FV= Future Value =$200 | ||||
PV = Present Value =$100 | ||||
r = Interest rate =10%/2 =5% | ||||
n= periods in number | ||||
$200= $100*( 1+0.1)^n | ||||
2 =1.01^n | ||||
n =14.20 | ||||
Number of sixonths = 14.20 | ||||
Therefore number of years = 14.20/2 = 7.10 years | ||||
Correct Answer = 7.10 years | ||||
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