Grummon Corporation has issued zero-coupon corporate bonds with a five-year maturity (assume $ 100 face value bond). Investors believe there is a 20 % chance that Grummon will default on these bonds. If Grummon does default, investors expect to receive only 50 cents per dollar they are owed. If investors require a 6 % expected return on their investment in these bonds, what will be the
a. price of these bonds?
b. yield to maturity on these bonds? Note: Assume annual compounding.
Face value (FV)= 100
chance of default (d) = 0.2 , When defaulted , return on investment = 50 cents = $0.5
chances of not doing default, = 0.8. Expected rate of return (r) when no default = 6%
n = number of years = 5
Price of these bonds = FV[(1-d)+(d)*0.5 ]/(1+r)^n
=100[(1-0.2)+(0.2*0.5)]/1.06^5
= 67.25
YTM = [(FV/Bond price)^1/n] - 1
= [(100/67.25)^1/5] - 1
= 8.26%
Grummon Corporation has issued zero-coupon corporate bonds with a five-year maturity (assume $ 100 face value...
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