QUESTION 1 If the yield to maturity for a one year zero coupon bond is 5.2% and the yield to maturity for a 2 year zero coupon bond is 5.8%, what is the implied future short rate from year 1 to 2 (use 5 decimal places, write 3.333% as .03333)?
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![QUESTION 1
If the yield to maturity for a one year zero coupon bond is 5.2% and the yield to maturity for a 2 year zero coupon bond is 5.8%, what is
the implied future short rate from year 1 to 2 (use 5 decimal places, write 3.333% as .03333)?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fade3cd7b-85b8-4f48-91ac-0f19c69fbf86%2Faefe9f45-8484-4642-a2ee-f5cca333cf28%2Ffwbe0l_processed.jpeg&w=3840&q=75)
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- Question 2: What is the YTM (Yield to maturity) for the zero-coupon bond with time to maturity 2 years, and nominal of 1000 EUR that is recently traded at 925 EUR?Suppose 1-year Treasury bonds yield 4.40% while 2-year T-bonds yield 5.70%. Assuming the pure expectations theory is correct, and thus the maturity risk premium for T-bonds is zero, what is the yield on a 1-year T-bond expected to be one year from now? Do not round your intermediate calculations. Round your final answer to 2 decimal places. a. 7.02% b. 5.66% c. 5.05% Od. 4.92% e. 7.32%K Assume that a bond will make payments every six months as shown on the following timeline (using six-month periods): 0 2 5 Period $19.53 a. What is the maturity of the bond (in years)? b. What is the coupon rate (as a percentage)? c. What is the face value? Cash Flows View an example Get more help. ★ a. What is the maturity of the bond (in years)? The maturity is years. (Round to the nearest integer.) A 6 1 MacBook Pro & 7 $19.53 * 8 9 C 59 $19.53 60 $19.53+$1,000 Clear all BUB 0 {
- Question 3. A fixed rate bond with notional 1 pays annual coupons of c at times T1, T2, . . . , Tn where Ti+1 = Ti + 1 and notional 1 at time Tn. a) Write down the bond price BFXD c (t) at time t ≤ T0 in terms of ZCBs. b) Suppose t = T0 = 0. The yield of the bond is defined as the value Y such that B FXD c (0) = Xn i=1 c (1 + Y ) i + 1 (1 + Y ) n , that is, the rate at which IRR discounting gives the bond price. By summing a geometric series, show that BFXD c (0) = 1 if and only if Y = c. c) By writing a swap as the difference between a fixed rate bond and a floating rate bond, show that BFXD c (0) = 1 if and only if c = y0[0, Tn]. Remark 1. This exercise shows that the T-year spot swap rate is the bond coupon such that a T-maturity bond has price par, that is 100% of notional.Question 1. Duration and Banking Consider a 5-year bond with annual coupon payments. The bond has a face value (prin- cipal) of $100 and sells for $95. Its coupon rate is 3%. (The coupon rate is the ratio between the coupon value and the face value). The face value is paid at the maturity year in addition to the last coupon payment. 1. Calculate the bond's yield to maturity (YTM) and duration using its YTM. 2. Suppose the bond's YTM changes in the same way as a 5-year T-bill interest rate. Use the bond's modified duration to evaluate the relative change in the 5-year bond's value if the interest rate on 5-year T-bills falls by one basis point, that is, by 0.0001. This part was extracted from the balance sheet of the First Bank of Australia: Assets (Billion AUD) Bond 80 Liabilities (Billion AUD) Fixed-rate liabilities 60 where "Bond" here refers to the bond we specified above and the fixed-rate liabilities (banks future payment obligations) have an average duration of 4 years and YTM of…Problem 1 Suppose you are given the following information about the default-free, coupon-paying yield curve: Maturity (years) Coupon Rate (annual payments) 1 2 3 4 0.00% 10.00% 6.00% 12.00% ΥTM 2.000% 3.908% 5.840% 5.783% a) Determine the yield to maturity of a two-year zero-coupon bond. b) What is the zero-coupon yield curve for years 1 through 4. c) What is the forward rate for year 3 (short rate from end of year 2 until end of year 3). d) What should have been the zero-coupon yield for year 4 so that the forward rate in year 4 is the same than year 3. Problem 2 Currently the yield curve observed in the market is as follows: y1 = 7%, y2 = 8%, and Y3 = 9%. You are choosing between a two-year and three-year maturity bonds all paying annual coupons of 8%, once a year. You strongly believe that at the end of year the yield curve will become flat at 9%. Which bond should you buy if you plan to close out your position in one year right after receiving the coupon payment? Problem 3 Your…
- 2 3 Į Using Excel functions to compute duration Bond duration Settlement date Maturity date Coupon rate (decimal) YTM Coupons per year Macaulay duration Modified duration 7/20/2020 7/20/2023 8.00% 10.00% 1 % =DURATION =MDURATIONThe term structure for zero-coupon bonds is currently: Maturity (Years) YTM (%) 1 4.7% 123 5.7 6.7 Next year at this time, you expect it to be: Maturity (Years) YTM (%) 1 5.7% 23 2 6.7 7.7 3 Required: a. What do you expect the rate of return to be over the coming year on a 3-year zero-coupon bond? b. Under the expectations theory, what yields to maturity does the market expect to observe on 1- and 2-year zeros at the end of the year? c. Is the market's expectation of the return on the 3-year bond greater or less than yours? Complete this question by entering your answers in the tabs below. Required A Required B Required C What do you expect the rate of return to be over the coming year on a 3-year zero-coupon bond? Note: Round your answer to 1 decimal place. Rate of return % < Required A Required BQ1. Consider the following par bond (ie coupon rate=yield): Year 3 5 7 10Yld 0.83% 1.22% 1.45% 1.54% Q1a. based on linear interpolation, what is the expected yield for a 10 year note ONE year later, assuming yield curve shape stays the same? Q1b. how much should the 10y note be priced 1 year later (as a 9 year note)?
- Consider the following bonds: Bond A B CD с Coupon Rate (annual payments) 0.0% 0.0% 4.3% 7.7% The percentage change in the price of bond A is |___%. (Round to one decimal place.) What is the percentage change in the price of each bond if its yield to maturity falls from 6.9% to 5.9%? The percentage change in the price of bond B is %. (Round to one decimal place.) Maturity (years) 15 The percentage change in the price of bond C is %. (Round to one decimal place.) The percentage change in the price of bond D is %. 21500Assume 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 placesQuestion 1: 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 is defined as a weighted average of the maturities of the cash payments. Suppose the weight assigned to the maturity of 1 year is W. 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%
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