The bank offers interest rate of 5.26%, compounded semi-annually. If you put $10 in the bank now, how much money do you have at the end of one year? (Round to the nearest cent.)
Future Value = C*[(1+(r/m))^mt] | |||
where C is the present value that is 10. | |||
r is the interest rate that is 5.26%. | |||
t is the year that is 1. | |||
m is the compounding period that is 2. | |||
Future value = 10*[(1+(.0526/2))^2*1] | |||
Future value = 10*[(1+(.0263))^2] | |||
Future value = 10*[(1.0263)^2] | |||
Future value = 10*(1.053292) | |||
Future value = 10.53292 | |||
You have $10.5 at the end of one year. |
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