A house is rented for $7,200 per quarter, with each quarter's rent payable in advance. If money is worth 5%, compounded quarterly, and the rent is deposited in an account, what is the future value of the rent for one year? (Round your answer to the nearest cent.)
Future Value of an Annuity Due | |
c= Cash Flow | 7200 |
i= Interest Rate =5%/4 = | 1.25% |
n= Number Of Periods =1*4 = | 4 |
Future Value of an Annuity Due | |
= C*[(1+i)^n-1]/i] * (1+i) | |
Where, | |
c= Cash Flow per period | |
i = interest rate per period | |
n=number of period | |
= $7200[ (1+0.0125)^4 -1 /0.0125] * (1 +0.0125) | |
= $7200[ (1.0125)^4 -1 /0.0125] * 1.0125 | |
= $7200[ (1.0509 -1 /0.0125] * 1.0125 | |
= $29,711.32 |
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