You want to buy a new car. You can afford payments of $450 per month and can borrow the money at an interest rate of 6.8% compounded monthly for 3 years.
a | Present value of annuity= | P* [ [1- (1+r)-n ]/r ] | ||
P= | Periodic payment | 450.00 | ||
r= | Rate of interest per period | |||
Annual interest | 6.80% | |||
Number of payments per year | 12 | |||
Interest rate per period | 0.068/12= | |||
Interest rate per period | 0.567% | |||
n= | number of periods: | |||
Number of years | 3 | |||
Periods per year | 12 | |||
number of payments | 36 | |||
Present value of annuity= | 450* [ (1- (1+0.00567)^-36)/0.00567 ] | |||
Present value of annuity= | 14,617.16 |
Answer is:
14,617.16
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