In: Accounting
If $30,000 is deposited in a savings account at the end of each year and the account pays interest of 5% compounded annually, what will be the balance of the account at the end of 10 years?
FV of annuity | = | P * [ (1+r)^n -1 ]/ r | |
Periodic payment | P= | $ 30,000.00 | |
rate of interest per period | r= | ||
Rate of interest per year | 5.0000% | ||
Payment frequency | Once in 12 months | ||
Number of payments in a year | 1.00 | ||
rate of interest per period | 0.05*12/12 | 5.0000% | |
Number of periods | |||
Number of years | 10 | ||
Number of payments in a year | 1 | ||
Total number of periods | n= | 10 | |
FV of annuity | = | 30000* [ (1+0.05)^10 -1]/0.05 | |
FV of annuity | = | 377,336.78 |
Balance after 10 years is $377,336.78
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