Use the following information to answer questions 6 and 7. Consider two bonds, Bond A and B, with a nominal value of RM1,000 and a coupon rate of 6% per year. Both bonds have similar risk characteristics and differ only in their term to maturity. Bond A is term to maturity is 5 years while Bond B's term to maturity is 10 years. The current yield is 6%. 6. If the yields increase by 2% points, the percentage price change of Bond A is: A.-13.42% B.-7.97% C. 7.97% D. 13.42%

Use the following information to answer questions 6 and 7. Consider two bonds, Bond A and B, with a nominal value of RM1,000 and a coupon rate of 6% per year. Both bonds have similar risk characteristics and differ only in their term to maturity. Bond A is term to maturity is 5 years while Bond B's term to maturity is 10 years. The current yield is 6%. 6. If the yields increase by 2% points, the percentage price change of Bond A is: A.-13.42% B.-7.97% C. 7.97% D. 13.42%

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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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.
Solve the following questions without using Excel. A 5 year bond with a coupon of 7%, that pays interest annually, has its next coupon due in 12 months. It yields 5% per annum. a) compute the duration of the bond. Use this to compute approximately how the price of the bond will change if yields rise to 6%. (b) Compute the convexity of the bond. Use this to obtain a more precise estimate of the change in the price which will occur if the yield rises to 6%.
You are a fixed income analyst with an active investment in two bonds. X and Y. Bond X has a coupon rate of 9% and Bond Y has a 10% annual coupon. Both bonds have 5 years to maturity. The yield to maturity for both bonds is now 10%. If the required return rises by 14%, by what percentage will the price of the bond X change? Please provide complete details of the calculations (formula/steps) of the above question
Consider the zero coupon Treasury bond yield curve. Suppose a 1 year bond has a yield of 2.13%. The yield curve slopes downwards between maturities of 1 year and 3 years, and then slopes upwards. Which of the following must be true? Group of answer choices A) The yield of a zero coupon bond with maturity 5 years is higher than 2.13%. B) A 1 year positive coupon bond must have a lower price than the zero coupon bond with the same maturity. C) Bond purchasers believe the Fed will decrease rates in the short run, and then increase them in the long run. D) The economy will be in a recession within 2 years. E) C and D.
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.
Suppose that the interest rate on one-year bonds is currently 4 percent and is expected to be 5 percent in one year and 6 percent in two years. Using the expectations hypothesis, compute the yields on two- and three-year bonds and plot the yield curve.
Use a different graph for each one and clearly label the axis and the shifting of curves. Explain clearly (in words and on the graph) whether the price and yield to maturity increased or decreased. You buy a bond that pays annual interest payments of 8% of the bond’s face value of $1000. You initially pay $1050 for the bond. You receive an annual interest payment after one year, then sell the bond for $1010. What is your total rate of return on the investment, expressed as a percentage of the purchase price?
Consider a bond that has a life of 2 years and pays a coupon of 10% per annum (with semiannual payments); the yield is 5% per annum with semiannual compounding.(a) What is the bond’s price?(b) What is the bond’s duration?(c) Suppose that the bond price is the one you computed in part (a) and that the 6M, 12M, and 18M zero rates are respectively 4.2%, 4.8% and 5.6% per annum. What is the 2Y zero rate assuming all rates are quoted with semiannual compounding?
Suppose that the yield curve shows that the one-year bond yield is 8 percent, the two-year yield is 7 percent, and the three-year yield is 7 percent. Assume that the risk premium on the one-year bond is zero, the risk premium on the two-year bond is 1 percent, and the risk premium on the three-year bond is 2 percent. a. What are the expected one-year interest rates next year and the following year? The expected one-year interest rate next year = The expected one-year interest rate the following year b. If the risk premiums were all zero, as in the expectations hypothesis, what would the slope of the yield curve be? The slope of the yield curve would be (Click to select) % %
Consider a 4-years bond with a 8% annual coupon rate and semi-annual payments. Let us suppose that the zero coupon curve rate today with annual compounding is given by the one in Table 1.(a) Calculate the discount factors for all the previous maturities and then the bond price.(b) Calculate the equivalent continuous compounding rates. What do you expect as result for the bond price with these rates? Should it be lower, higher or equal to the one in part (a)? Why? The equivalent continuous compounding rates should be lower than the annual rates. Why?
Consider a coupon bond with an 8% annual coupon rate, a 10% interest rate, and a$1000 face value. The bond will mature in 4 years. What is the duration of this bond? Duration isdefined as a weighted average of the maturities of the cash payments. Suppose the weightassigned to the maturity of 1 year is W. Show your work A: Duration=2.28 and W=7.77%B: Duration=3.56 and W=20.5%C. Duration=3.56 and W=23.1%D. Duration=3.56 and W=7.77%
Suppose the interest rate on a 1-year T-bond is 5.00% and that on a 2-year T-bond is 6.40%. Assume that the pure expectations theory is NOT valid, and the MRP is zero for a 1-year T-bond but 0.40% for a 2-year bond. What is the yield on a 1-year T-bond expected to be one year from now?

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