In: Finance
1. Find the present value and the compound discount of $7227.71 due 6 years from now if money is worth 4.4% compounded annually.
2. What is the principal that will grow to $1400 in five years, one month at 8.1% compounded quarterly?
| 1) | PV= FV/(1+r)^n | ||||
| Where, | |||||
| FV= Future Value | |||||
| PV = Present Value | |||||
| r = Interest rate | |||||
| n= periods in number | |||||
| = $7227.71/( 1+0.044)^6 | |||||
| =7227.71/1.2948 | |||||
| = $5582.1 | |||||
| 2) | PV= FV/(1+r)^n | ||||
| Where, | |||||
| FV= Future Value | |||||
| PV = Present Value | |||||
| r = Interest rate | |||||
| n= periods in number =5 years *4 + 0.33 for 1 month = 20.33 | |||||
| = $1400/( 1+0.02025)^20.3333 | |||||
| =1400/1.50326 | |||||
| = $931.31 | |||||