Skolits Corp. issued 20-year bonds 2 years ago at a coupon rate of 7.4 percent. The bonds make semiannual payments. If these bonds currently sell for 104 percent of par value, what is the YTM?
We have following formula for calculation of bond’s yield to maturity (YTM)
Bond price P0 = C* [1- 1/ (1+YTM) ^n] /YTM + M / (1+YTM) ^n
Where,
Assume that the face value or par value of the bond M = $100
P0 = the current market price of bond = 104% of par value = 104% * $100 = $104
C = coupon payment = 7.4% of $100 = $7.4 but semiannual coupon, therefore C = $7.4/2 = $3.7
Time remaining to maturity = 20 – 2 = 18 years; therefore n = number of payments = 18 *2 = 36
YTM = interest rate, or yield to maturity =?
Now we have,
$104 = $3.7 * [1 – 1 / (1+YTM) ^36] /YTM + $100 / (1+YTM) ^36
By trial and error method we can calculate the value of YTM, which is 3.50% semiannual
Therefore annual yield to maturity of bond, YTM = 2 *3.50% = 7.0% per year
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