Question

Excel Online Structured Activity: Bond valuation An investor has two bonds in her portfolio, Bond C and Bond Z. Each bond matures in 4 years, has a face value of $1,000, and has a yield to maturity of 8.6%. Bond C pays a 11.5% annual coupon, while Bond Z is a zero coupon bond. The data has been collected in the Microsoft Excel Online file below. Open the spreadsheet and perform the required analysis to answer the questions below. Open spreadsheet Assuming that the yield to maturity of each bond remains at 8.6% over the next 4 years, calculate the price of the bonds at each of the following years to maturity. Do not round intermediate calculations. Round your answers to the nearest cent. Years to Maturity Price of Bond C Price of Bond z पी पी पी पी 2 $ $ पी पी पी Check My Work Reset Problem

Answer 1

1 2 Bond C 3 Bond z Face value 1,000 1,000 Yield to maturity Coupon rate 8.60% 11.50% 8.60% 5 Yield to maturity Price of Bond C Price of Bond Z $1,094.78 718.9202207 $1,073.93 780.7473597 $1,051.29 847.8916327 $1,026.70 920.8103131 0 $1,000.00 1000

Working :

A 1 2 Bond C 3 Bond z Face value 1000 1000 Yield to maturity 0.086 0.086 Coupon rate 0.115 5 Yield to maturity Price of Bond C Price of Bond Z 64 --PV($C$2, A6,$B$2*$D$2, $B$2) =$B$3/(1+$C$3)^A6 7 3 --PV($C$2,A7,$B$2*$D$2,$B$2) =$B$3/(1+$C$3)^A7 82 --PV($C$2,A8, $B$2*$D$2,$B$2) =$B$3/(1+$C$3) A8 9 1 --PV($C$2,49,$B$2*$D$2,$B$2) =$B$3/(1+$C$3)^A9 100 =-PV($C$2,410,$B$2*$D$2,$B$2) =$B$3/(1+$C$3) A10