An investment offers $7130 per year for 25 years, with the first payment occurring one year from now. If the required return is 7.4 percent, what is the value of the investment?
| Solution: | |||
| Present value of annuity = Value of the investment=$80,179.83 | |||
| Working Notes: | |||
| Present value of annuity = Px[ 1-1 /(1 + i)^n)]/ i | |||
| P=Annual amounts = $7,130 | |||
| I= interest rate per period = 7.4% | |||
| n= no. Of period = 25 years | |||
| PV of annuity= ?? | |||
| present value of annuity = Px[ 1-1 /(1 + i)^n)]/ i | |||
| = 7130 x (1-1/(1+7.4%)^25)/7.4% | |||
| =7130 x 11.24541849 | |||
| = 80179.83382 | |||
| =$80,179.83 | |||
| Notes: | Value of investment is the present value of all cash flow during the life of investment. | ||
| Please feel free to ask if anything about above solution in comment section of the question. | |||
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