Suppose your company needs to raise $35.5 million and you want to issue 20-year bonds for this purpose. Assume the required return on your bond issue will be 8 percent, and you’re evaluating two issue alternatives: a 8.0 percent semiannual coupon bond and a zero coupon bond. Your company’s tax rate is 35 percent.
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1.a. Firstly, we need to calcuate the price of the coupon bond.
Yield (before tax) = 8% and after tax = 8*(1-0.35) = 5.2% = 0.052. Semiannual yield = 0.052/2.
Nper = 20*2 = 40 semiannual periods
Pmt = 8% of 1000 = 80 = 40 (semiannual)
FV = 1000
Price =pv(0.052/2,40,40,1000) = $1345.59
So. number of coupon bonds = 35,500,000/1345.59 = 26,382.41 bonds
1.b. Price of a zero coupon bond = FV/(1+yield)^n where yield after tax = 5.2% = 0.052/2 = 0.026, n= 40
So price of zero coupon bonds = 1000/1.026^40 = $358.18
Number of zero coupon bonds = 35,500,000/358.18 = 99,111.21 Bonds
2.a. In 20 years we will have to repay 40 coupon payments of $40 on each bond and the FV of 1000 at the end of 20 years.
Total bond repayment = 40*40*26,382.41 + 1000 * 26,382.41 = $68,954,266
2.b. For zero copon bonds. The total bond repayment will be 1000 * 99,111.21 = $99,111,210. There are no coupons in this case
Note: We have answered 4 sub parts of the question. Kindly repost to get the answers to remaining sub-parts
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