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[DOC File]Solutions to Chapter 1
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Using a financial calculator, compute the yield to maturity by entering: n = 10; PV = (()1100; FV = 1000; PMT = 80, compute i = 6.602%. Verify the solution as follows: (difference due to rounding) 7. When the bond is selling at face value, its yield to maturity equals its coupon rate. This firm’s bonds are selling at a yield to maturity of 9.25%.
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[DOC File]Calculating the actual price of the security in the Wall ...
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Compare your calculations of price changes in question 10 with the price that you obtain from a financial calculator using a yield-to-maturity that is 30 basis points higher. Calculate the percentage change and the dollar value change using convexity.
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[DOC File]CHAPTER 14: BOND PRICES AND YIELDS
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Therefore the coupon bond has the higher effective. 5. Yield to maturity: Using a financial calculator, enter the following: n = 3; PV = (953.10; FV = 1000; PMT = 80; COMP i. This results in: YTM = 9.88%. Realized compound yield: First, find the future value (FV) of reinvested coupons and principal:
effective annual yield to maturity

[DOC File]Chapter 10
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Effective annual yield to maturity = (1.0376)2 – 1 = 0.0766 = 7.66%. Since the bond payments are now made annually instead of semi-annually, the bond equivalent yield to maturity is the same as the effective annual yield to maturity. The inputs are: n = 20, FV = 1000, PV = –price, PMT = 80. The resulting yields for the three bonds are:
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[DOC File]Soln Ch 13 Bond prices
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Effective annual yield to maturity = (1.0376)2 – 1 = 0.0766 = 7.66%. 10. Since the bond payments are now made annually instead of semi-annually, the bond equivalent yield to maturity is the same as the effective annual yield to maturity. Using a financial calculator, enter: n = …
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[DOC File]Soln Ch 13 Bond prices - Home - York University
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Effective annual yield to maturity = (1.0376)2 – 1 = .0766 = 7.66%. 11. Since the bond now makes annual payments instead of semi-annual payments, the bond equivalent yield to maturity will be the same as the effective annual yield to maturity. The inputs are: n = 20, FV = 1000, PV = (–)price, PMT = 80. The resulting yields for the three ...
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[DOC File]Investments – FINE 7110
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Effective annual yield to maturity = (1.0426)2 – 1 = 0.0870 = 8.70%. b. Since the bond is selling at par, the yield to maturity on a semiannual basis is the same as the semiannual coupon rate, i.e., 4%. The bond equivalent yield to maturity is 8%. Effective annual yield to maturity …
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[DOC File]Soln Ch 13 Bond prices
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Effective annual yield to maturity = (1.0376)2 – 1 = 0.0766 = 7.66% Since the bond payments are now made annually instead of semi-annually, the bond equivalent yield to maturity is the same as the effective annual yield to maturity. Using a financial calculator, enter: n = …
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[DOC File]CHAPTER 7
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b. If the yield to maturity for both bonds remains at 8 percent, Bond A’s price one year from now will be higher than it is today, but Bond B’s price one year from now will be lower than it is today. c. If the yield to maturity for both bonds immediately decreases to 6 percent, Bond A’s bond will have a larger percentage increase in value. d.
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Effective yield to maturity calculator