A bond's market price is $725. It has a $1 comma 000 par value, will mature in 6 years, and has a coupon interest rate of 9 percent annual interest, but makes its interest payments semiannually. What is the bond's yield to maturity? What happens to the bond's yield to maturity if the bond matures in 12 years? What if it matures in 3 years? a. The bond's yield to maturity if it matures in 6 years is
1)
Coupon = (0.09 * 1000) / 2 = 45
Number of periods = 6 * 2 = 12
Yield to maturity = 16.37%
Keys to use in a financial calculator:
2nd I/Y 2
FV 1000
PMT 45
PV -725
N 12
CPT I/Y
The bond's yield to maturity if it matures in 6 years is 16.37%
2)
Coupon = (0.09 * 1000) / 2 = 45
Number of periods = 12 * 2 = 24
Yield to maturity = 13.74%
Keys to use in a financial calculator:
2nd I/Y 2
FV 1000
PMT 45
PV -725
N 24
CPT I/Y
The bond's yield to maturity if it matures in 12 years is 13.74%
3)
Coupon = (0.09 * 1000) / 2 = 45
Number of periods = 3 * 2 = 6
Yield to maturity = 22.00%
Keys to use in a financial calculator:
2nd I/Y 2
FV 1000
PMT 45
PV -725
N 6
CPT I/Y
The bond's yield to maturity if it matures in 3 years is 22.00%
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