Question

A newly issued bond pays its coupons once annually. Its coupon rate is 9.2%, its maturity is 20 years, and its yield to maturc. What is the after-tax holding-period return on the bond? (Do not round intermediate calculations. Round your answer to 2 d

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Answer #1

(I have provided the solution for the maximum number of subparts allowed to be answered in one question by the policy.)

Solution:

Given,
Coupon rate = 9.20%
Maturity = 20
YTM = 11%
Face Value= 1000
Coupon Value = 9.2% * 1000 = 92
(A)
Price of bond at start = PV(11%,20,-92,-1000) 856.66
Given that at end of year bond is selling at ytm of 10%
Price of bond at end of year = PV(10%,19,-92,-1000) 933.08
Holding period return = [(Ending value + coupon payment - Starting Value)/Starting value]*100
Holding Period return = [(933.08+92-856.66)/856.66]*100= 19.66 %
(B)
Price of bond at end of year according to beginning YTM = PV(11%,19,-92,-1000) 858.89
Price of bond at end of year according to existing yield of 10% = PV(10%,19,-92,-1000) 933.08
Coupon Value = 9.2% * 1000 = 92
Total interest income according to original issue treatment = 92 + (858.89 - 856.66) = 94.23
Total Capital gain according to original issue treatment = 933.08 - 858.89 = 74.19
Tax on interest income = 40% * 94.23 = 37.69
Tax on capital gain = 30% * 74.19 = 22.26
Total Taxes = 37.69+22.26 = 59.95
(C)
Price of bond at start = PV(11%,20,-92,-1000) 856.66
Given that at end of year bond is selling at ytm of 10%
Price of bond at end of year = PV(10%,19,-92,-1000) 933.08
After tax Holding period return = [(Ending value + coupon payment - tax payment - Starting Value)/Starting value]*100
Holding Period return = [(933.08+92-856.66-59.95)/856.66]*100= 12.66 %
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