An investor with a 4-year investment horizon purchases a bond that pays coupons annually at a rate of 7%. At the time of purchase, the bond has 10 years left to maturity and is selling at 93.2899 per hundred of par , with a YTM of 8%.
Determine the bond's carrying value at the end of the investment horizon.
As it the YTM > Coupon rate it means bond is sold on discount which is less than the face value which we can see in the question.
Discount offered is = 100 - 93.2899
= 6.7101
No we need to amortize this discount over the term of bond on an straight line basis. So per year amortization of bond is =
Discount / number of years
6.7101 / 10 = 0.67101
Carry value of bond = Face value - unamortized discount
As we have to calculate the carry after a period of 4 years so we will subtract the value of 6 years which is
100 - (0.67101*6) = 95.97394 = carry value
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