Effective annual yield to maturity calculator
[DOC File]CHAPTER 14: BOND PRICES AND YIELDS
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1. a. Effective annual rate for 3-month T-bill: b. Effective annual interest rate for coupon bond paying 5% semiannually: (1.05)2 – 1 = 0.1025 or 10.25%. 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 ...
[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 …
[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. BAII Plus BAII Plus STD 3-11-07 3-11-07 CPN 6.125 6.125 RDT 12-31-2010 12-31-2010 RV 100 100 360 2nd set ACT 2nd set ACT 2/Y 2/Y 2/Y YLD 5.60 5.90 PRI CPT=101.7676 CPT=100 ...
[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 …
[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:
[DOC File]Solutions to Questions and Problems
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The current yield is: Current yield = Annual coupon payment / Price = $92 / $1,068 = .0861 or 8.61%. The effective annual yield is the same as the EAR, so using the EAR equation from the previous chapter: Effective annual yield = (1 + 0.0406)2 – 1 = .0829 or 8.29%. 19. The company should set the coupon rate on its new bonds equal to the ...
[DOC File]Investments – FINE 7110
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Effective annual yield to maturity = (1.0376)2 – 1 = 0.0766 = 7.66%. 12. 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. [On a financial calculator, n = …
[DOC File]Solutions to Chapter 1
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Using a financial calculator, compute the yield to maturity by entering: n = 60; PV = (()900; FV = 1000; PMT = 40, compute i = 4.483% Verify the solution as follows:
[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 …
[DOC File]Soln Ch 13 Bond prices - Home - York University
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Effective annual yield to maturity = (1.0426)2 – 1 = .0870 = 8.70%. b. Since the bond is selling at par, the yield to maturity on a semi-annual basis is the same as the semi-annual coupon, 4%. The bond equivalent yield to maturity is 8%. Effective annual yield to maturity = (1.04)2 – 1 = .0816 = 8.16%
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