You have two bonds, Bond A and bond B: A 3-year zero-coupon bond with face value of $1,000 with a yield-to-maturity of 4%. A 6-year bond with an annual coupon payment C (to be paid out starting a year from now), a face value of $1,000 and yield-to-maturity of 5%. Assume that compounding takes place annually. If the price of Bond A is equal to the price of Bond B, what is the value of Bond B’s coupon payments (C)?
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You have two bonds, Bond A and bond B:
- A 3-year zero-coupon bond with face value of $1,000 with a yield-to-maturity of 4%.
- A 6-year bond with an annual coupon payment C (to be paid out starting a year from now), a face value of $1,000 and yield-to-maturity of 5%.
Assume that compounding takes place annually.
If the price of Bond A is equal to the price of Bond B, what is the
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- Lantech investor is deciding between two bonds: Bond A pay $72 annual interest and has a market value of $925. It has 10 years to maturity. Bond B pays $62 annual interest and has a market value of $910. It has two years to maturity. Par value of the bonds is $1,000. A. What is the current yield on both bonds? B. Which bond should be chosen and why? C. A drawback of current yield is that is doesn't consider the total life of the bond. E.g. Yield to maturity on Bond A is 8.33 percent. What is the yield to maturity on Bond B? D. Is your answer changed from parts B and C based on which bond should be chosen?Suppose that the prices of zero-coupon bonds with various maturities are given in the following table. The face value of each bond is $1,000. Maturity (Years) 1 2 3 4 5 Show Transcribed Text B) How could you construct a 1-year forward loan beginning in year 3? (Face Value) C) How could you construct a 1-year forward loan beginning in year 4? (Face Value) Required A Required B Complete this question by entering your answers in the tabs below. Face value Rate of synthetic loan → Show Transcribed Text Price $ 970.93 898.39 836.92 How could you construct a 1-year forward loan beginning in year 3? Note: Round your Rate of synthetic loan answer to 2 decimal places. Required A 776.20 685.42 Required B Face value Rate of synthetic loan Required C 7.85 % Required C How could you construct a 1-year forward loan beginning in year 4? Note: Round your Rate of synthetic loan answer to 2 decimal places. Ċ 13.29 %Suppose that the prices of zero-coupon bonds with various maturities are given in the following table. The face value of each bond is $1,000. Maturity (Years) 1 2 3 4 5 Required: a. Calculate the forward rate of interest for each year. b. How could you construct a 1-year forward loan beginning in year 3? c. How could you construct a 1-year forward loan beginning in year 4? Required A Price $940.93 Complete this question by entering your answers in the tabs below. 868.39 800.92 735.40 670.48 Required B Maturity (years) 2 3 Calculate the forward rate of interest for each year. Note: Round your answers to 2 decimal places. Required C Forward Rate % % Prov 12 of 12 Next
- Suppose that the prices of zero-coupon bonds with various maturities are given in the following table. The face value of each bond is $1,000. Maturity (Years) 1 2 3 4 5 Price $983.78 865.89 797.92 732.00 660.24 Required: a. Calculate the forward rate of interest for each year. b. How could you construct a 1-year forward loan beginning in year 3? c. How could you construct a 1-year forward loan beginning in year 4?2) You have a liability of 1,000 at the end of year 1 and another liability of L at the end of year 2. You create a portfolio of assets that exactly match your liabilities using the following available bonds with annual coupons: Term of bond Coupon Rate Yield Rate 3% 6% 1-year 2-year 5% 8% Find L if you invested 932 to purchase the 1-year bond.Problem: You are given the following data for two bonds with semiannual payments (A and B) Bond Settlement Date B 2/15/2020 2/15/2020 Maturity Date Coupon rate 2/15/2040 2/15/2040 4% 8% Similar bonds with 20 year to maturity sell for 9% coupon rates in the market. a) Calculate the bond value for bond A and B b) Calculate the YTM for bond A and B Bond Valuation Settlement Date 2/15/2020 2/15/2020 Maturity Date Coupon rate Required return Redemption Value Frequency Basis Calculate the PV of the bond in U.S. S 2/15/2040 2/15/2040 8% 4% 4.50% 4.50% 100 100 2 a) Use the Price Function B) Use the Yield Function
- Give typing answer with explanation and conclusion Bond A pays semi-annual coupons, pays its next coupon in 6 months, and matures in 6 years. Bond B pays annual coupons, pays its next coupon in 1 year, and matures in 10 years. Both bonds have a face value of $1,000.00 and both bonds have the same yield-to-maturity. Bond A has a coupon rate of 12.67 percent and is priced at $921.60. Bond B has a coupon rate of 8.24 percent. What is the price of bond B?Suppose you have the following liabilities: Liability 1: A one-time liability maturing in 4 years with the present value of $100. Liability 2: A one-time liability maturing in 8 years with the present value of $100. To immunize your liabilities using the following two bonds, what would be the weights of the two bonds in your immunizing bond portfolio? Bond A: A zero-coupon bond with a face value of $100 and a time to maturity of 3 years. Bond B: A zero-coupon bond with a face value of $100 and a time to maturity of 12 years. A. 33% in Bond A and 67% in bond B B. 70% in Bond A and 30% in bond B C. 30% in Bond A and 70% in bond B D. 67% in Bond A and 33% in bond B E. 50% in Bond A and 50% in bond BConsider the following bonds: •Bond A: A 2-year zero-coupon bond with a face value of $100 and 6% YTM. •Bond B: A 2-year par-value bond with a face value of $100 and 6% coupon rate. *Bond C: A 2-year par-value bond with a face value of $100 and 7% coupon rate. Suppose the yield curve shifts upwards by one percent. Which bond among bonds A, B, and C will experience the largest percentage price change? Which will have the lowest percentage price change? O a. Bond A; Bond C O b. Bond A; Bond B O c. Bond B; Bond C O d. Bond C; Bond B
- c) Suppose you observe the following three bonds. Assume that all bonds are denominated at $100 face value per contract and that they pay their coupons annually. Price Coupon Maturity (years) Bond A 111.42 15 3 Bond B 108.33 15 Bond C 116.61 15 1 i) Compute the spot rates r0,1, r0,2 and r0,3. ii) Compute the forward rates r1,2 and r2,3.Assume coupons are paid annually. Here are the prices of three bonds with 10 year maturities. Assume face value is $100. Bond Coupon a. What is the yield to maturity of each bond? b. What is the duration of each bond? Complete this question by entering your answers in the tabs below. Required A Required B What is the duration of each bond? Note: Do not round intermediate calculations. Round your answers to 2 decimal places.B. Directions: Compute for the following given statement and justify your answer. 1. Consider two bonds. Bond A has a face value of P100,000 and a stated rate of 12%. Bond B has a face value of P100,000 and a stated rate of 8%. Both bonds have the same maturity. Which bond has the greatest interest rate risk? 2. Consider two bonds. Bond X has a face value of P100,000 and five years remaining to maturity. Bond Y has a face value of P100,000 and ten years remaining to maturity. Both bonds have the same stated rate of 12%. Which bond has the greatest interest rate risk?