ver the following: Two bonds, both with 10 years to maturity, have the same yield to maturity (equal to 5%) but different coupon rates. Coupon payments annual. Bond A has a Macaulay duration of 7.06 and bond B has a Macaulay duration of 8.76. Based on this information, explain which you think has the lower coupon rate. Be sure to present your reasom Bond A in part (i) has a face value of $100 and a coupon rate of 4. What is its price?

ver the following: Two bonds, both with 10 years to maturity, have the same yield to maturity (equal to 5%) but different coupon rates. Coupon payments annual. Bond A has a Macaulay duration of 7.06 and bond B has a Macaulay duration of 8.76. Based on this information, explain which you think has the lower coupon rate. Be sure to present your reasom Bond A in part (i) has a face value of $100 and a coupon rate of 4. What is its price?

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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need help with finding the current yield and capital gains yield for bond p and bond d, thank you
The bond's duration is the sum of the present value of each payment weighted by the time period in which the payment is received, with the resulting quantity divided by the price of the bond. Therefore, solve for the bond's duration given the following variables: A $1,000 par bond is priced at 95% of par, the bond's annual coupon rate is 6%, and the bond has 4 years to maturity. Additionally, show your calculator's function keys for the 5th column titled, "What is the Present Value Interest Factor at ? %" PV =, FV =, PMT =,N=, and I = .... and CPT key = ? 0.0000 CUIT CPT SET ENTER DEL INS Column 1 Column 2 Column 3 Column 4 Column 5 2ND CF NPV IRR PM AMORT DON CLR TVM PV PMT FV RAND Number (#) of "X" means "multiplied each by" payment Amount of payment "A $1,000 par bond is priced "X" means "multiplied by" What is the Present Value Interest 呢 VE 1/x HYP SIN مر at 95% of par" so $950 x .06 = $57?) 1 X $ 57 X Factor at ? % ? (show calculator function keys: PV=, FV = PMT =, N =, & I=? ? =…
Consider two bonds x and y, both with face value 100, coupon rate 10%, and maturity of 1 year. Assume that the interest rate is 10%. Assume that bond y will go into default on both the principal and interest payments with a probability of 50%. Suppose that prices equal the expected discounted payments. What is the difference in the yields to maturity? (a) The yields to maturity are the same. (b) 110. (c) 120. (d) 10. (e) 12.
Consider 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
Compute the Macaulay duration under the following conditions: a. A bond with a four-year term to maturity, a 10% coupon (annual payments), and a market yield of 8%. Do not round intermediate calculations. Round your answer to two decimal places. Assume $1,000 par value. _________ years b. A bond with a four-year term to maturity, a 10% coupon (annual payments), and a market yield of 12%. Do not round intermediate calculations. Round your answer to two decimal places. Assume $1,000 par value. _________ years c. Compare your answers to Parts a and b, and discuss the implications of this for classical immunization. As a market yield increases, the Macaulay duration -(Select:declines/increases) . If the duration of the portfolio from Part a is equal to the desired investment horizon the portfolio from Part b is -(Select: no longer/still) perfectly immunized. Only typed answer
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Consider a 26-year bond with 6 percent annual coupon payments. The market rate (YTM) is 8.6 percent for this bond. The current yield of the bond is__________ percent. Answer it in percentage without the % sign, and round it to two decimal place, e.g., 5.69. Your Answer: Answer Chund
Suppose you are given the following information about four different, default-free bonds, each with a face value of $1,000. The coupon bonds have annual payments. The yield to maturity of bond A with a maturity of 1 year and a coupon rate of 0% is 2%. The yield to maturity of bond B with a maturity of 2 year and a coupon rate of 10% is 3.908%. The yield to maturity of bond C with a maturity of 3 year and a coupon rate of 6% is 5.840%. The yield to maturity of bond D with a maturity of 4 year and a coupon rate of 12% is 5.783%. Given this information, what is the four-year spot rate?
Calculate YTC using a financial calculator by entering the number of payment periods until call for N, the price of the bond for PV, the interest payments for PMT, and the call price for FV. Then you can solve for 1/YR YTC. Again, remember you need to make the appropriate adjustments for a semiannual bond and realize that the calculated 1/YR is on a periodic basis so you will need to multiply the rate by 2 to obtain the annual rate. In addition, you need to make sure that the signs for PMT and FV are identical and the opposite sign is used for PV; otherwise, your answer will be incorrect. A company is more likely to call its bonds if they are able to replace their current high-coupon debt with less expensive financing. A bond is more likely to be called if its price is above par-because this means that the going market interest rate is less than its coupon rate. Quantitative Problem: Ace Products has a bond issue outstanding with 15 years remaining to maturity, a coupon rate of 8.4%…
What are the steps and explanation for determining the current value of BondB that matures in 2 years and it has the same interest rate (yield) as Bond A. BondA matures in 1 year, has a current price (PV) of $800 and a face value (FV) of $1000.
Submit your solutions as an Excel document. Be sure to clearly label the various parts of the problem. 1. Consider the following two bonds that make semi - annual coupon payments. Assume the first coupon payment occurs in exactly six months, and the bond has a face value of $1000. Coupon Rate Time to Maturity YTM Bond A 3.80% 8 years 3.6% Bond B 3.80% 18 years 4.2% a.) What is the current price (t = 0) of Bond A? Be sure to set up the valuation equation. b.) What will be the price of Bond A exactly halfway in between t = 0 and the first coupon date? c.) Using a spreadsheet, plot the price - yield relationship for both Bond A and Bond B on the same set of axes. Do this for a range of yields from 2% to 11% (in increments of 50 basis points). d.) Use a spreadsheet to compute the annualized Macaulay duration and modified duration for Bond A at a yield - to - maturity of 3.6%. Provide an interpretation of the modified duration with regards to maturity and interest rate risk. e.) Use a…
A newly issued bond with 1 year to maturity has a price of $1,000, which equals its face value. The coupon rate is 15% and the probability of default in 1 year is 35%. The bond’s payoff in default will be 65% of its face value. a. Calculate the bond’s expected return. b. Use a data table to show the expected return as a function of the recovery percentage and the price of the bond. Please show how you got part B using all functions.

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