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4. A coupon bond that pays interest semi-annually has a par value of $1,000, matures in 5 years, and has a yield to maturity
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Answer #1

4.

Number of periods to maturity = n = 5*2 = 10 semiannual years

Yield to Maturity = r = 10%/2 = 5%

Semiannual Coupon Payment P = 8%*1000/2 = $40

Face Value FV = $1000

Hence, PV = P/(1+r) + P/(1+r)2 + .... + P/(1+r)n + FV/(1+r)n

= P[1 - (1+r)-n]/r + FV/(1+r)n = 40(1 - 1.05-10)/0.05 + 1000/1.0510 = $922.78

5.

Number of periods to maturity = n = 8 years

Yield to Maturity = r = 9%

Face Value FV = $1000

Hence, PV = FV/(1+r)n = 1000/1.098 = $501.87

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