Answer:
[tex]principle payement = 1.75[/tex]%
Explanation:
From Appendix D
Present Value of Interest Payments
PVA = A × PVIFA (n = 40, i = 13%)
A = 0.13 * 1000 = 130
[tex]PVIFA = \frac{1 - (1-\frac{r}{t}^(-m\times t)}{\frac{r}{t}}[/tex]
[tex]PVIFA = \frac{1 - (1-\frac{0.13}{40}^(-40)}{0.13}[/tex]
= 7.650
PVA = $130 × 7.650 = $994.5
From Appendix B
Present Value of Principal Payment
PV = FV × PVIF (n = 40, i = 13%)
PV = $1,000 × .0075 = $7.5
here PVIF value AT 40 YEAR FOR 13 % is 0.0075
Present Value of Interest Payments = $994.5
Present Value of Principal Payment = $ 17.5
Total Present Value the Bond = interest payment + principal payment = $ 856.96
[tex]principle \ payement = \frac{17.5}{994.5} \times 100[/tex]
[tex]principle payement = 1.75[/tex]%