What is the real risk free rate of this financial accounting question? Bond Z is a long-term bond with an interest rate of 9%. Over the life of thebond, the average expected annual inflation rate is 3%. The bond's defaultrisk premium (DRP) is 1.5%, and its liquidity premium (LP) is 0.8%. Theapplicable maturity risk premium (MRP) is 1.2%.What is the real risk-free rate?

Step 1: Definition of Real Risk-Free RateThe Real Risk-Free Rate (RRFR) is the return on an…

Answered: Bond Z is a long-term bond with an…

Intermediate Financial Management (MindTap Course List)

13th Edition

ISBN:9781337395083

Author:Eugene F. Brigham, Phillip R. Daves

Publisher:Eugene F. Brigham, Phillip R. Daves

Chapter4: Bond Valuation

Section: Chapter Questions

Problem 11MC

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Assume the real risk-free is 1% and the average annual expected inflation rate is 4%. The DRP and LP for bond A are each 3%, and the applicable MRP is 3%. What is Bond A's interest rate?
A bond has a yield to maturity of 9.28 percent. If the inflation rate is 2.0 percent, what is the real rate of return on the bond?
Consider the following pure discount bonds with face value $1,000: Maturity Price 1 952.38 2 898.47 3 847.62 4 799.64 5 754.38 a). Find the spot rates and draw a yield curve.b). Assume that there is a constant liquidty premium that is equal to 1% across all maturities. Find the forward rates and the expected one period future interest rates.
Assume that the real risk free rate is 2% and the average expected inflation rate is 3% for each future year. The default risk premium and the liquidity premium for bond x are each 1% and the applicable Maturity Risk premium is 2% what is bond x’s interest rate. Round to 2 decimal places
The forward rate f(t1,12) of a bond, is the implicit interest rate in a future period between time t1 and t2. For example, assuming continuous time returns, if the discount rate from period 0 to t1 is: exp(-r t1), and from period 0 to 12 (greater than t1) is: exp(-r t2), then the forward rate f from t1 to t2 maintains the following no arbitrage relationship: exp(-r t1) exp(-f (t2-t1) exp(-r t2)). Suppose we observe the prices of a 14-year zero-coupon bond (with a face value of $93.31), where P(t1,t2) regans the price of the bond between t1 and 12, and a year 7-to-14 forward rate as follows:P(0.14) - $86.5496905000 and f(7,14) - 0.6074704253 %. Calculate the price of a 7-year zero-coupon, with face value $99.27: $82.9604 $96.0778 ✓(25 %) $96.2349 $82.1804
The maturity risk premium for Vonda bonds are 3%, default risk premium for Vonda bonds are 4%, and the liquidity risk premium for Vonda bonds are 2%. The real rate of return is 3% and the inflation premium is 3%. What is the nominal rate of return?
Suppose the real risk-free rate of interest is 2%. Inflation is expected to be 2% for 2 years and then 3% thereafter. The maturity risk premium is 0.2% (t). where t is the number of years until maturity. The default risk premium is 2%. The liquidity premium is 1%. What is the nominal interest rate on a 4 year bond? 9.1% 7.8% 7.1%
Suppose the real risk-free rate is 2.80%, the average future inflation rate is 2.30%, a maturity premium of 0.25% per year to maturity applies, i.e., MRP = 0.25%(t), where t is the number of years to maturity. Suppose also that a liquidity premium of 0.50% and a default risk premium of 2.50% applies to A-rated corporate bonds. What is the difference in the yields on a 5-year A-rated corporate bond and on a 10-year Treasury bond? Here we assume that the pure expectations theory is NOT valid, and disregard any cross-product terms, i.e., if averaging is required, use the arithmetic average. a. 4.25 p.p. b. 2.25 p.p. c. 4.19 p.p. d. 3.00 p.p. e. 1.75 p.p. Please explain process and show calculations
The risk-free rate on long-term Treasury bonds is 6.04%. Assume thatthe market risk premium is 5%. What is the required return on the market? Now use the SML equation to calculate the two companies’ requiredreturns.
Suppose the real risk - free rate is 3.50 %, the average future inflation rate is 2.50%, a maturity premium of 0.20% per year to maturity applies, i.e., MRP = 0.20% (t), where t is the number of years to maturity. Suppose also that a liquidity premium of 0.50% and a default risk premium of 2.70% applies to A-rated corporate bonds. What is the difference in the yields on a 5-year A - rated corporate bond and on a 10-year Treasury bond? Here we assume that the pure expectations theory is NOT valid, and disregard any cross - product terms, i.e., if averaging is required, use the arithmetic average. a. 4.90 p. p. b. 3.20 p.p. c. 4.11 p.p. d. 2.70 p.p. e. 2.20 p.p.
Suppose we observe the following rates: 1R1= 0.75%, 1R2=1.20%, E(2r1)=0.907%. If the liquidity premium theory of the term structure of interest rates holds, what is the liquidity premium for year 2, L2?
Suppose 2-year Treasury bonds yield 4.1%,while 1-year bonds yield 3.2%. r* is 1%, and the maturity risk premium is zero.a. Using the expectations theory, what is the yield on a 1-year bond, 1 year from now?Calculate the yield using a geometric average.b. What is the expected inflation rate in Year 1? Year 2?

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