The prices of zero-coupon bonds with varlous maturitles are given in the following table. Suppose that you want to construct a 2-year maturity forward loan commencing in 3 years. The face value of each bond Is $1,000. Maturity (Years) Price $ 990.70 815.92 752.40 605.70 a. Suppose that you buy today one 3-year maturity zero-coupon bond. How many 5-year maturity zeros would you have to sell to make your Initlal cash flow equal to zero? (Round your answer to 4 decimal places.) 5-year maturity zeros b. What are the cash flows on this strategy In each year? (Negative value should be Indicated by a minus sign. Leave cell blank If

The prices of zero-coupon bonds with varlous maturitles are given in the following table. Suppose that you want to construct a 2-year maturity forward loan commencing in 3 years. The face value of each bond Is $1,000. Maturity (Years) Price $ 990.70 815.92 752.40 605.70 a. Suppose that you buy today one 3-year maturity zero-coupon bond. How many 5-year maturity zeros would you have to sell to make your Initlal cash flow equal to zero? (Round your answer to 4 decimal places.) 5-year maturity zeros b. What are the cash flows on this strategy In each year? (Negative value should be Indicated by a minus sign. Leave cell blank If

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 zero coupon bonds. Both have face values of $100. Bond A pays its face value in 8 years, and Bond B pays its face in 2 years. If interest rates change from 9% to 7%, what is the percentage change in the long maturity bond's price minus the percentage change in the short maturity bond's price?
The term structure for zero-coupon bonds is currently: Maturity (Years) YTM (%) 1 5.2% 2 6.2 3 7.2 Next year at this time, you expect it to be: Maturity (Years) YTM (%) 1 6.2% 2 7.2 3 8.2 Required: What do you expect the rate of return to be over the coming year on a 3-year zero-coupon bond? 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? Is the market's expectation of the return on the 3-year bond greater or less than yours?
1. You buy a 6 year bond with an annual 5% coupon at par value, $1000. If the yield to maturity at the end of the first year changes to 3% what is the end of the year value of the bond(after the coupon payment, remember: bond value does not include this coupon)? 2. Calculate the value of a 6 year 2% coupon bond with semiannual payments, 1000 par. Expected return is the risk free rate of 3%. 3. Price a 5 year 4% semiannual coupon bond if the yield to maturity is 6% (write the price as if par is 100, use 5 decimal places)
Suppose that you want to construct a 2-year maturity forward loan commencing in 3 years. The face value of each bond is $1,000. Maturity (Years) 1 2 3 4 5 Price $ 996.04 895.89 833.92 772.80 675.18 Required: a. Suppose that you buy today one 3-year maturity zero-coupon bond with face value $1,000. How many 5-year maturity zeros would you have to sell to make your initial cash flow equal to zero (specifically, what must be the total face value of those 5-year zeros)? b. What are the cash flows on this strategy in each year? c. What is the effective 2-year interest rate on the effective 3-year-ahead forward loan? d. & e. Confirm that the effective 2-year forward interest rate equals (1 + f4) ×(1 + f5)-1. You therefore can interpret the 2-year loan rate as a 2-year forward rate for the last two years. Alternatively, show that the effective 2-year forward rate equals (1 + y5) 15 + (1+y3) ³. - 1
You have a bond with the following features: - Semi-annual coupon payments. - Coupon rate 7.60%. - Face value $1,000. - 3.5 years to maturity. - Current market price $1,130. Requirements (A, B, and C are independent): 1. Calculate the duration and modified duration for this bond. Duration ___ Mduration ___ 2. Now, let’s assume the modified duration of this bond is 3 years. If the yield increases by 30 bps (basis points), what will the new price of the bond using modified duration? 3. If the yield drops by 75 bps, what is the actual new price of the bond?
Consider a bond (with par value = $1,000) paying a coupon rate of 10% per year semiannually when the market interest rate is only 4% per half-year. The bond has three years until maturity. Required: a. Find the bond's price today and six months from now after the next coupon is paid. b. What is the total (6-month) rate of return on the bond? Complete this question by entering your answers in the tabs below. Required A Required B Find the bond's price today and six months from now after the next coupon is paid. Note: Round your answers to 2 decimal places. Current price Price after six months $ $ 1,052.42 1,044.52
Compute the price of a risk-free bond with a face value of $1,000 that has seven years left to maturity, a coupon rate of 5%, and annual interest payments. Assume it just made a coupon payment (i.e., it has seven annual payments left). The current term structure of risk-free rates is provided below. Face value Coupon rate $ 1,000.00 5.00% Term structure Maturity 1 2 3 4 5 6 7 Risk-free yields 1.00% 1.50% 2.00% 2.50% 3.00% 3.50% 4.00% Coupon payment Face value Cash flows PV (CF) Price
A Treasury STRIP is a zero-coupon US Treasury bond. If the STRIP's yield-to-maturity is 2.5%, par value is $1,000, and 7 years remain until maturity, what is the bond's price today? Use a semi-annual compounding period in your calculations. Enter your answer as a positive number rounded to the nearest penny.
Consider a 30-year Bond with $1,000 face value, which offers 10% annual coupon, paid once a year.Assume that interest rates, hence YTM (Yield to Maturity) changed from 6% to 7%. What is the duration of the Bond in years? Enter your answer in the following format: 12.34Hint1: Answer is between 10.24 and 12.77Hint2: Duration = (new bond price - old bond price) * (-100) / old bond price
Please answer fast i give you upvote.
Consider the following $1,000 par value zero-coupon bonds: Bond Years to Maturity Bond B According to the expectations hypothesis, what is the market's expectation of the yield curve one year from now? Specifically, what are the expected values of next year's yields on bonds with maturities of (a) one year? (b) two years? (c) three years? (Do not round intermediate calculations. Round your answers to 2 decimal places.) с D YTM(%) 5.1% Years to Maturity 1 2 3 6.1 6.6 7.1 YTM (%) % % %
Suppose you are given the following information about the default-free, coupon-paying yield curve: Maturity (years) Coupon rate (annual payment) YTM a. Use arbitrage to 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? Note: Assume annual compounding. a. Use arbitrage to determine the yield to maturity of a two-year zero-coupon bond. The yield to maturity of a two-year, zero-coupon bond is %. (Round to two decimal places.) b. What is the zero-coupon yield curve for years 1 through 4? The yield to maturity for the three-year and four-year zero-coupon bond is found in the same manner as the two-year zero-coupon bond. The yield to maturity on the three-year, zero-coupon bond is %. (Round to two decimal places.) %. (Round to two decimal places.) The yield to maturity on the four-year, zero-coupon bond is Which graph best depicts the yield curve of the zero-coupon bonds? (Select the best choice below.) O A. 8- 7- 6-…

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