A bond has a par value of $1,000, a time to maturity of 10 years, and a coupon rate of 8% with interest paid annually. If the current market price is $750, what is the capital gain yield of this bond over the next year?
A) .72%
B) 1.85%
C) 2.58%
D) 3.42%
Given about a bond,
Face value = $1000
coupon rate = 8% paid annually
years to maturity = 10 years
Market price of the bond = $750
So, annual coupon payment = 8% of 1000 = $80
Yield to maturity of the bond can be calculated on financial calculator using following values:
FV = 1000
PV = -750
PMT = 80
N = 10
Compute for I/Y, we get I/Y = 12.52
So, YTM of the bond = 12.52%
So, next year, years to maturity = 9
Price of the bond can be calculated on financial calculator using following values:
FV = 1000
I/Y = 12.52
PMT = 80
N = 9
Compute for PV, we get PV = -763.89
So, new price of the bond = $763.89
So, capital gain yield of this bond over the next year = (new price - old price)/old price = (763.89-750)/750 = 1.85%
Option B is correct.
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