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Refer to Table 10-1, which is based on bonds paying 10 percent interest for 20 years. Assume interest rates in the market (yi

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Answer #1

Face VAlue of Bond = $1000

Annual Coupon Payment on Bond = $1000*10%

= $100

No of years to maturity(n) = 20 years

a). Calculating the Price of Bond when Yield is 12%:-

+ ... Coupon Payment (1+YTM) Price Coupon Payment Coupon Payment + (1+YTM) (1 + YTM2 FaceValue (1+YTM)​​​​​​

Price = \frac{100}{(1+0.12)^{1}}+\frac{100}{(1+0.12)^{2}}+.....+\frac{100}{(1+0.12)^{20}}+\frac{1000}{(1+0.12)^{20}}

Price = $746.94 + $103.67

Price = $850.61

b). Calculating the Price of Bond when Yield is 6%:-

+ ... Coupon Payment (1+YTM) Price Coupon Payment Coupon Payment + (1+YTM) (1 + YTM2 FaceValue (1+YTM)​​​​​​

Price = \frac{100}{(1+0.06)^{1}}+\frac{100}{(1+0.06)^{2}}+.....+\frac{100}{(1+0.06)^{20}}+\frac{1000}{(1+0.06)^{20}}

Price = $1146.99 + $311.80

Price = $1458.79

c). Calculating rate of Return if Bond is bought at 12% and sold at 6%

Rate of Return = (Selling Price - Buy Price)/Buy Price

= ($1458.79 - $850.61)/$850.61

= 71.50%

Note- As question has not mentioned the no of years Investment is been hold, we are not taking the effct of Coupon Payment in rate of Return.

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