You are offered an investment that will pay you $1,721 per month for next 16 years. Assuming you want to earn an 5.04% rate of return, what is this investment worth today? Round to the nearest cent.
a | Present value of annuity= | P* [ [1- (1+r)-n ]/r ] | ||
P= | Periodic payment | 1,721.00 | ||
r= | Rate of interest per period | |||
Annual interest | 5.04% | |||
Number of payments per year | 12 | |||
Interest rate per period | 0.0504/12= | |||
Interest rate per period | 0.420% | |||
n= | number of periods: | |||
Number of years | 16 | |||
Periods per year | 12 | |||
number of payments | 192 | |||
Present value of annuity= | 1721* [ (1- (1+0.0042)^-192)/0.0042 ] | |||
Present value of annuity= | 226,509.40 |
Answer is $226,509.40
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