Based on the table below, the value per 100 of par value of a three-year, 3.5% coupon bond, with interestpayments paid annually, is closest to:Forward rate1 year forward rate at time zero (1f0)1 year forward rate 1 year from now (1f1)Value0.80%1.12%3.94%1 year forward rate 2 year from now (1f2)1 year forward rate 3 year from now (1f3)1 year forward rate 4 year from now (1f4)3.28%3.14%All rates are annual rates stated for a periodicity of one (effective annual rates).105.36O 105.82104.60

Step 1: Final answer: The closest value per 100 of par value of the bond is 105.36.

Answered: Based on the table below, the value per…

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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You invest in a 10-year Peloton bond that pays interest of 8.7% per year. If inflation is 6.1% per year, what is: The exact, real interest rate (Your answer should be a % carried to 3 places), and The approximate real interest rate? (Your answer should be a % carried to 1 place)
Suppose the redemption value of a 5-year bond is $105. It pays semiannual coupons of $3 each. The annual yield rate is 8% convertible semiannually. Calculate the interest earned on this bond for the first half year. Round the answer to the nearest tenth dollar.
The function s(t) = 0.16 − 0.04 e− t/4 provides the term structure of effective annual rates of zero coupon bonds of maturity t, with t in years. Find the following: (a) The effective annual rate of a 3 year zero coupon bond. (b) The 2-year forward effective annual rate for a one year period. (c) The forward effective annual rate for a one year period, 3 years forward. (d) The 3-year forward effective annual rate for a 3 month period. (e) The forward effective annual rate for a one day period, 3 years forward (the “overnight” rate).(Use 1/365 for a one-day period.)
If investors holding our 4-year bonds (Bond #1) receive interest income annually forfour years, plus the face value of the bonds at maturity,a. If the expected rate of return on our bonds is 10%, what is the duration ofBond #1? Given the following projected income stream for Bond #1: year coupon interest face value 1 100 2 100 3 100 4 100 1,000 total income in yeear 4 400 1,000
Bond A has a coupon rate of 10.04 percent, a yield-to-maturity of 14.79 percent, and a face value of $1,000.00; matures in 8 years; and pays coupons annually with the next coupon expected in 1 year. What is (X+Y+Z) if X is the present value of any coupon payments expected to be made in 3 years from today, Y is the present value of any coupon payments expected to be made in 6 years from today, and Z is the present value of any coupon payments expected to be made in 9 years from today? An amount equal to or greater than $82.70 but less than $124.77 O An amount equal to or greater than $141.42 but less than $172.16 O An amount equal to or greater than $124.77 but less than $141.42 O An amount less than $82.70 or a rate greater than $229.36 An amount equal to or greater than $172.16 but less than $229.36
Given the data below, find the two missing values. Bond par $1,250 Years remaining to maturity: 30 Years remaining to earliest call: 15 Coupon rate: 7.25% Payments per year: 2 Price paid for bond: $786 Call premium: (Calculate in Excel) Yield to Call - Use RATE() ( Calculate in excel)
Using the expectations hypothesis theory for the term structure of interest rates, determine the expected return for securities with maturities of two, three, and four years based on the following data. (Input your answers as a percent rounded to 2 decimal places.) 1-year T-bill at beginning of year 1 1-year T-bill at beginning of year 2 1-year T-bill at beginning of year 3 1-year T-bill at beginning of year 4 2-year security 3-year security 4-year security Expected Return % % % Interest Rate 61 98 7% 108
What are the Modified Duration and Macaulay Duration of the following bond? Coupon Rate = 8% (Semi-annually paid) YTM = 9% Maturity = 2 Years Par Value = 1,000 (Hint: this question is similar to Example 1 and Example 2 on slides) ModD = 1.886 and MacD = 1.805 ModD = 1.784 and MacD = 1.954 ModD = 1.954 and MacD = 1.784 ModD = 1.805 and MacD = 1.886
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
A 2-year maturity bond with face value of $1,000 makes annual coupon payments of $116 and is selling at face value. What will be rate of return on the bond if its yield to maturity at the end of the year is: Note: Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places. a. 6% b. 11.6% c. 13.6% Rate of Return % % %
Using duration and convexity approximation, compute the percentage price change on a 10-year fixed coupon bond, if the interest rate increases by 1%. The modified duration of the bond is 6 years, and convexity is 200 year2. Group of answer choices -6% -5% 7% -7%
An Apple annual coupon bond has a coupon rate of 4.9%, face value of $1,000, and 4 years to maturity. If its yield to maturity is 4.9 %, what is its Macaulay Duration? Answer in years, rounded to three decimal places.

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