You invested $1,200 three years ago. during the three years, you earned annual rates of return of 4.8%, 9.2%, and 11.6%. what is the value of this investment today?
a. $1,498.08
b. $1,512.11
c. $1,532.60
d. $1,549.19

Respuesta :

C. $1532.60
$1200+4.8%+9.2%+11.6%

If you earned annual rates of return of 4.8%, 9.2%, and 11.6% the value of this investment today is c. $1,532.60

Using this formula

FV = PV(1 + r)^t (1 + r)^t (1 + r)^t

Where:

FV represent Future Value

PV represent Present Value

r represent Rate

t represent Time

Let plug in the formula

Future Value= $1,200 (1+.048)^1 (1+.092)^1 (1+.116)^1

Future Value= $1,200  (1.048)^1 (1.092)^1 (1.116)^1

Future Value= $1,200 (1.048) (1.092) (1.116)

Future Value = $1,532.60

Inconclusion If you earned annual rates of return of 4.8%, 9.2%, and 11.6% the value of this investment today is c. $1,532.60.

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