Future Value of an Ordinary Annuity | ||||
= C*[(1+i)^n-1]/i | ||||
Where, | ||||
C= Cash Flow per period =$220 | ||||
i = interest rate per period =3.6%/12 =0.30% | ||||
n=number of period = | ||||
60000= $220[ (1+0.003)^n -1] /0.003 | ||||
60000= $220[ (1.003)^n -1] /0.003 | ||||
60000/220 =[ (1.003)^n -1] /0.003 | ||||
272.727 =[ (1.003)^n -1] /0.003 | ||||
272.727*0.003 =[ (1.003)^n -1] | ||||
0.8181 =[ (1.003)^n -1] | ||||
n =26.25 | ||||
Therefore number of months = 27 months | ||||
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