On your birthday you received $100 which you invested at 6.5% interest, compounded annually. That investment is now worth $3,500. How many years have past?
Future value | FV= | PV × (1+r)^N |
Payments to achieve future value | N= | Log(FV/PV)/ Log(1+r) |
Future value | FV= | 3,500 |
Present value | PV= | 100 |
Interest rate: | ||
Stated rate | 6.5% | |
/ number of compounding periods per year | 1 | |
Interest rate per period | r= | 6.5% |
Periods to achieve future value | N= | Log( 3500/100 )/ Log( 1+ 0.065 ) |
N= | 56.46 | |
Years to achieve future value | = | 56.46 |
Numer of years past is 56.46
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