Calculate the bond equivalent yield and effective annual return on a negotiable CD that is 115 days from maturity and has a quoted nominal yield of 6.74 percent. (Use 365 days in a year. Do not round intermediate calculations. Round your percentage answers to 3 decimal places. (e.g., 32.161)) Bond equivalent yield Effective annual return

Calculate the bond equivalent yield and effective annual return on a negotiable CD that is 115 days from maturity and has a quoted nominal yield of 6.74 percent. (Use 365 days in a year. Do not round intermediate calculations. Round your percentage answers to 3 decimal places. (e.g., 32.161)) Bond equivalent yield Effective annual return

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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Calculate (the present value of) the amount of interest excess or interest deficiency of the following bond: Par value: $100. Coupon rate 6.8%. Yield-to-maturity 6.5 %. The term of the bond is 5 years. Assume the bond pays interest twice a year, and semi-annual compounding. Express the amount of interest excess as a positive number and the amount of interest deficiency as a negative number. Round your answer to 2 decimal places. For example, if your answer is 25.689, please write down 25.69.
Suppose we observe the following rates: 1R₁ = 0.95%, 1R2 = 1.45%, and E(2r1) = 0.927%. If the liquidity premium theory of the term structure of interest rates holds, what is the liquidity premium for year 2, L2 ? Note: Do not round intermediate calculations. Round your percentage answer to 3 decimal places (i.e., 0.12345 should be entered as 12.345). Liquidity premium %
Calculate YTC using a financial calculator by entering the number of payment periods until call for N, the price of the bond for PV, the interest payments for PMT, and the call price for FV. Then you can solve for 1/YR YTC. Again, remember you need to make the appropriate adjustments for a semiannual bond and realize that the calculated 1/YR is on a periodic basis so you will need to multiply the rate by 2 to obtain the annual rate. In addition, you need to make sure that the signs for PMT and FV are identical and the opposite sign is used for PV; otherwise, your answer will be incorrect. A company is more likely to call its bonds if they are able to replace their current high-coupon debt with less expensive financing. A bond is more likely to be called if its price is above par-because this means that the going market interest rate is less than its coupon rate. Quantitative Problem: Ace Products has a bond issue outstanding with 15 years remaining to maturity, a coupon rate of 8.4%…
Calculate the yield on the following bonds: A. Cost $1,000, semiannual coupon payment 3%. Since 3% is semiannual, then double it to get 6% annual yield. Always calculate yield in terms of annual percentage. B. Cost $950, semiannual coupon payment 3%. Since 3% is semiannual, then double it to get 6% annual yield. Always calculate yield in terms of annual percentage.
What are the steps and explanation for determining the current value of BondB that matures in 2 years and it has the same interest rate (yield) as Bond A. BondA matures in 1 year, has a current price (PV) of $800 and a face value (FV) of $1000.
Using semiannual compounding, find the prices of the following bonds: a. A 9.8%, 15-year bond priced to yield 7.7%. b. A 7.3%, 10-year bond priced to yield 9.4%. c. A 11.6%, 20-year bond priced at 9.5%. Repeat the problem using annual compounding. Then comment on the differences you found in the prices of the bonds. a1. Using semiannual compounding, the price of the bond is $nothing. (Round to the nearest cent.)
A bond has a semi-annual coupon payment of $32.4. What is the coupon RATE? Convert to a percent. Round to 2 decimal places. Include a dollar sign ($) or percent (%) as appropriate. (NOTE: the coupon RATE is given annually, yet the coupon PAYMENT is semi-annual.) Answer:
Assume the Liquidity Premium Theory of the Term Structure of Interest Rates holds. The WSJ quotes 0.25% annual yield on a one-year T-note and 0.5% annual yield on a two-year T-note. Suppose the annual yield on a one-year T-note is expected to stay at 0.25% over the next 2 years. What must be the liquidity premium on a two-year T-note?
Find the Macaulay duration and the modified duration of a 15-year, 7.5% corporate bond priced to yield 5.5%. According to the modified duration of this bond, how much of a price change would this bond incur if market yields rose to 6.5%? Using annual compounding, calculate the price of this bond in one year if rates do rise to 6.5%. How does this price change compare to that predicted by the modified duration? Explain the difference.
Your investments are earning 4% per annum compounded annually. You would like to compare this to the yield on bonds which are quoted on a compounded semi-annual basis. What is the equivalent return that you are earning per annum on a compounded semi-annual basis? (Do not round intermediate calculations. Report your result as a percentage. Round the final answers to 2 decimal places. Omit the % sign in your response. For example, if your answer is 3.21%, just enter 3.21) Numeric Response
What is the Macaulay duration of a bond with a coupon of 8.6 percent, twelve years to maturity, and a current price of $1,043.70? What is the modified duration? (Do not round intermediate calculations. Round your answers to 3 decimal places.) Macaulay Modified Duration Years Years
Using semiannual compounding, find the prices of the following bonds: a. A 9.4%, 15-year bond priced to yield 7.2%. b. A 7.3%, 10-year bond priced to yield 9.5%. c. A 12.8%, 20-year bond priced at 10.6%. Repeat the problem using annual compounding. Then comment on the differences you found in the prices of the bonds. a1. Using semiannual compounding, the price of the bond is $. (Round to the nearest cent.) b1. Using semiannual compounding, the price of the bond is $. (Round to the nearest cent.) c1. Using semiannual compounding, the price of the bond is $. (Round to the nearest cent.) a2. Using annual compounding, the price of the bond is $ b2. Using annual compounding, the price of the bond is $ c2. Using annual compounding, the price of the bond is $. (Round to the nearest cent.) Comment on the differences you found in the prices of the bonds. (Select the best answer below.) (Round to the nearest cent.) (Round to the nearest cent.) Bonds selling at a premium sell at lower prices when…

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