INVESTMENTS (LOOSELEAF) W/CONNECT
INVESTMENTS (LOOSELEAF) W/CONNECT
11th Edition
ISBN: 9781260465945
Author: Bodie
Publisher: MCG
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Chapter 16, Problem 3CP

A.

Summary Introduction

To calculate: The modified duration of the bond, based on the given information.

Introduction: Using modified duration, we can measure the sensitivity involved in the bond price with respect to the changes in the yield to maturity of the bond.

B.

Summary Introduction

To Determine: The reasons supporting the measure of modified duration being better than the maturity in finding out the sensitivity of a bond with respect to the changes in interest rates.

Introduction: Using modified duration, we can measure the sensitivity involved in the bond price with respect to the changes in the yield to maturity of the bond.

C.

Summary Introduction

To Determine: Comment on the changes in modified duration and maturity, with respect to the given information.

Introduction: Using modified duration, we can measure the sensitivity involved in the bond price with respect to the changes in the yield to maturity of the bond.

D.

Summary Introduction

To Determine: The convexity and what is the use of it and modified duration in determining the percentage change in price of the bond, with respect to the changes in its interest rates.

Introduction: Convexity helps in expressing the changes in the duration of the bond, with respect to the changes in the interest rates.

Using modified duration, we can measure the sensitivity involved in the bond price with respect to the changes in the yield to maturity of the bond.

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A bond has a Macaulay duration of 12.00 and is priced to yield 10.0​%. If interest rates go up so that the yield goes to 10.5%​, what will be the percentage change in the price of the​ bond? Now, if the yield on this bond goes down to 9.5​%, what will be the​ bond's percentage change in​ price? Comment on your findings.
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