A(n) 8.0%, 25-year bond has a par value of $1,000 and a call price of $1,075.
(The bond's first call date is in 5 years.) Coupon payments are made semiannually (so use semiannual compounding where appropriate).
a. Find the current yield, YTM, and YTC on this issue, given that it is currently being priced in the market at $1,200.
Which of these 3 yields is the highest? Which is the lowest? Which yield would you use to value this bond? Explain.
b. Repeat the 3 calculations above, given that the bond is being priced at $850.
Now which yield is the highest? Which is the lowest? Which yield would you use to value this bond? Explain.
Solution :-
(a)
(i)
Price of Bond = $1,200
Annual Coupon = $1,000 * 8.0% = $80
Current Yield = $80 / $1,200 = 6.67%
(ii)
Time to Call = 5 Years
As Semiannual (n) = 5 * 2 = 10
Semiannual Coupon = $80 / 2 = $40
Now Annual Yield to Call = 2.40% * 2 = 4.80%
(iii)
Time to Maturity = 25 Years
As Semiannual (n) = 25 * 2 = 50
Now Annual Yield to Maturity = 3.19% * 2 = 6.38%
Now Highest Yield is Current Yield
Lowest Yield is Yield to Call
To Value the Bond we use Yield to Maturity
(b)
(i)
Price of Bond = $850
Annual Coupon = $1,000 * 8.0% = $80
Current Yield = $80 / $850 = 9.41%
(ii)
Time to Call = 5 Years
As Semiannual (n) = 5 * 2 = 10
Semiannual Coupon = $80 / 2 = $40
Now Annual Yield to Call = 6.65% * 2 = 13.30%
(iii)
Now Annual Yield to Maturity = 4.80% * 2 = 9.60%
Now Highest Yield is Yield to Call
Lowest Yield is Yield to Maturity
To Value the Bond we use Yield to Maturity
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