Question

Hamilton Pawn Shop has two bond issues outstanding. Compute the weighted average cost of debt for...

  1. Hamilton Pawn Shop has two bond issues outstanding. Compute the weighted average cost of debt for HPS using the following data:

Bond Issue A                  Bond Issue B

Face Value                                                    1000                           1000

Current Price                                                97                                104

Coupon rate                                                  5%                              7%

Payable                                                         Annually                     Semiannually           

Years to maturity                                          14                                6

Number of bonds outstanding                   4000                           2500

What is the YTM on bond A? _________________

What is the YTM on bond B? _________________

What is the market value weight (percentage) for bond A? ____________

What is the market value weight (percentage) for bond B? ____________

What is the weighted average cost of debt? ________________


Can you explain where how to calculate the PV and the PMT? For example -970 -1040 (PV) and PMT of 50 and 35? I understand the calculator.

Homework Answers

Answer #1

a). To find the YTM of Bond A, we need to put the following values in the financial calculator:

INPUT 14 -(97%*1,000) = -970 5%*1,000=50 1,000
TVM N I/Y PV PMT FV
OUTPUT 5.31

So, YTM of Bond A = 5.31%;

b). To find the YTM of Bond B, we need to put the following values in the financial calculator:

INPUT 6*2=12 -(104%*1,000) = -1,040 (7%/2)*1,000=35 1,000
TVM N I/Y PV PMT FV
OUTPUT 3.10

So, YTM of Bond B = 3.10% x 2 = 6.19%;

c). Market Value of Bond A = $970 x 4,000 = $3,880,000

Market Value of Bond B = $1,040 x 2,500 = $2,600,000

Total Market Value = $3,880,000 + $2,600,000 = $6,480,000

wA = Market Value of Bond A / Total Market Value = $3,880,000 / 6,480,000 = 59.88%

d).wB = Market Value of Bond B / Total Market Value = $2,600,000 / 6,480,000 = 40.12%

e). WACC = [wA x kD(A)] + [wB x kD(B)]

= [59.88% x 5.31%] + [40.12% x 6.19%] = 3.18% + 2.48% = 5.66%

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