Two years ago, Tim invested $13900. In four years from today. he expects to have $25100. If Deshaun expects to earn the same annual return after four years from today as the annual rate implued from the past and expected alues given in the problem, then in how many years from today does he expect to have exactly $34700?
Calculation of rate of return | |||||
PV= FV/(1+r)^n | |||||
Where, | |||||
FV= Future Value | |||||
PV = Present Value | |||||
r = Interest rate | |||||
n= periods in number | |||||
$13900= $25100/( 1+r)^6 | |||||
13900/25100 =1/(1+r)^6 | |||||
0.553785 =1/(1+r)^6 | |||||
r=10.3511% | |||||
Calculation of number of years rquired to become $34700 | |||||
PV= FV/(1+r)^n | |||||
Where, | |||||
FV= Future Value | |||||
PV = Present Value | |||||
r = Interest rate | |||||
n= periods in number | |||||
13900= $34700/( 1+0.103511)^n | |||||
n = 9.29 years | |||||
Number of years from today = 9.29- 2 | |||||
=7.29 years | |||||
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