Consider the following bonds: . What is the percentage change in the price of each bond if its yield to maturity falls from 6.3% to 5.3%?The price of bond A at 6.3% YTM per $100 face value is $(Round to the nearest cent.)- XData table(Click on the following icon g in order to copy its contents into a spreadsheet.)BondCoupon Rate (annual payments)Maturity (years)A0.0%15В0.0%103.6%158.4%10PrintDone

Price of a bond = sum of present values of all cash flows that will occur in future. The present…

Consider the following bonds: What is the percentage change in the price of each bond if its yield to maturity falls from 6.3% to 5.3%? The price of bond A at 6.3% YTM per $100 face value is $ (Round to the nearest cent.) Data table (Click on the following icon in order to copy its contents into a spreadsheet.) Bond Coupon Rate (annual payments) Maturity (years) A 0.0% 15 0.0% 10 3.6% 15

Consider the following bonds: What is the percentage change in the price of each bond if its yield to maturity falls from 6.3% to 5.3%? The price of bond A at 6.3% YTM per $100 face value is $ (Round to the nearest cent.) Data table (Click on the following icon in order to copy its contents into a spreadsheet.) Bond Coupon Rate (annual payments) Maturity (years) A 0.0% 15 0.0% 10 3.6% 15

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 $1 comma 0001,000. Bond A pays its face value in 33 years, and Bond B pays its face in 1414 years. If interest rates change from 88% to 4.54.5%, what is the percentage change in the long maturity bond's price minus the percentage change in the short maturity bond's price? The percentage change in the long maturity bond's price minus the percentage change in the short maturity bond's price is nothingm%. _______(Round to two decimal places.)
1) Explain the concept of interest rate risk in bond investment 2) show a numerical example of it by calculating % changes in price for 1 year and 3-year annual coupon bonds. Assume coupon interest rate = 12%, Yield to Maturity = 6%, Face value= 100. Use 2% increase in YTM (i.e., 6% → 8%).
The following table shows some data for three bonds. In each case, the bond has a coupon of zero. The face value of each bond is $1,000. Bond Price Maturity (Years) Yield to Maturity A $ 230 20 B с 230 17 10% 9 What is the yield to maturity of bond A? Note: Do not round intermediate calculations. Enter your answer as a percent rounded to 3 decimal places. Assume annual compounding. What is the maturity of B? Note: Do not round intermediate calculations. Round your answer to 2 decimal places. Assume annual compounding. What is the price of C? Note: Do not round intermediate calculations. Round your answer to 2 decimal places. Assume annual compounding.
A plot of the yields on bonds with different terms to maturity but the same risk, liquidity, and tax considerations is known as O A. a yield curve. B. a risk-structure curve. OC. a term-structure curve. 5- O D. an interest-rate curve. Suppose people expect the interest rate on one-year bonds for each of the next four years to be 3%, 6%, 5%, and 6%. If the expectations theory of the term structure of interest rates is correct, then the implied interest rate on bonds with a maturity of four years is nearest whole number). %. (Round your response to the 2- Refer to the figure on your right. Suppose the expected interest rates on one-year bonds for each of the next four years are 4%, 5%, 6%, and 7%, respectively. 1. 1.) Use the line drawing tool (once) to plot the yield curve generated. 3 Term to Maturity in Years 2.) Use the point drawing tool to locate the interest rates on the next four years. 5. 3- Interest Rate .....
不 Which of the bonds A to D is most sensitive to a 1%drop in interest rates from Consider the following bonds: 6.5% to 5.5% Which bond is least sensitive? Bond Data table is most sensitive. (Select from the drop-down menu.) (Click on the following icon in order to copy its contents into a spreadsheet.) Bond A BC D Coupon Rate (annual payments) 0.0% 0.0% 4.3% 7.7% Print Done Maturity (years) 10 15 15 10
Please see attached. Definition: Coupon is the regular interest payment of a bond.
Calculate the purchase price of the following bonds. Indicate whether the bonds are priced at a discount, at par or at a premium. Give your answers in dollars and cents to the nearest cent. Face Value Coupon Rate Years to Maturity Market Rate a) $100 r = 6.75% 5 j2 = 6.75% b) $1,000 r = 8% 11 j2 = 6.25% c) $10,000 r = 7% 20 j2 = 8.75% Quoted coupon rates and market rates are nominal annual rates compounded semi-annually. a)Price = $ This bond is priced at:a discountpara premium b)Price = $ This bond is priced at:a discountpara premium c)Price = $ This bond is priced at:a discountpara premium
Conceptual Overview: Explore the value of fixed-interest coupon bonds of different terms. This graph shows the value of 10% coupon bonds of different terms across differing market interest rates. Each bond pays INT = $100 at the end of each year and returns M = $1,000 at maturity. For comparison, the blue line depicts the value of a one-year bond. The term of the other bond in years may be changed using the slider. Drag on the graph to change the current market interest rate (rd) at which the bond (orange curve) is evaluated. ∑ t = 1 Y r s I N T ( 1 + r d ) + M ( 1 + r d ) = ∑ t = 1 1 5 $ 1 0 0 ( 1 + 0 . 1 0 0 ) + $ 1 0 0 0 ( 1 + 0 . 1 0 0 ) = 1 , 0 0 0 ∑ t=1 Yrs (1+r d ) t INT + (1+r d ) Yrs M =∑ t=1 15 (1+0.100) t $100 + (1+0.100) 15 $1000 =1,000 ∑t=1Yrs(1+rd)tINT+(1+rd)YrsM=∑t=115(1+0.000)t$100+(1+0.000)15$1000=2,500. 1. What is the value of a 15-year 10% $1,000 coupon bond when the market interest rate is 15%? $421$708$1,000$1,5192. What is the value of a 12-year 10% $1,000…
Exploring Finance: Coupon Bonds. Coupon Bonds Conceptual Overview: Explore the value of fixed-interest coupon bonds of different terms. This graph shows the value of 10% coupon bonds of different terms across differing market interest rates. Each bond pays INT = $100 at the end of each year and returns M = $1,000 at maturity. For comparison, the blue line depicts the value of a one-year bond. The term of the other bond in years may be changed using the slider. Drag on the graph to change the current market interest rate (rd) at which the bond (orange curve) is evaluated. 5. For a 10%, $1,000 coupon bond, a longer term bond (say, 15 years) is: less affected by changes in the market rate than a 1-year bond. affected the same by changes in the market rate than a 1-year bond. more affected by changes in the market rate than a 1-year bond. Cannot be determined.
Suppose the current price of the bond is $95, the YTM is 4%, and the duration of the bond is 9. If YTM decrease from 4% to 3.9%, approximate the change in price using duration of the bond. Price would increase by ____%
The following table summarizes current prices of various zero-coupon bonds (expressed as a percentage of face value): Bond A B C D Maturity (years) 1 2 3 4 Price (per $100 face value) 96.62 82.56 82.69 83.26 E.G for bond A it will mature in 1 year and has a current bond price of $96.62. For bond B, it will mature in 2 years and had a current bond price of $82.56 Assume the YTM for each bond doesn't change over time. After two years, what is the price for bond D? 1. bond A 2. bond B 3. bond C 4. Bond D
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

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