EBK INVESTMENTS
EBK INVESTMENTS
11th Edition
ISBN: 9781259357480
Author: Bodie
Publisher: MCGRAW HILL BOOK COMPANY
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Chapter 24, Problem 8CP
Summary Introduction

To calculate: The geometric mean(annualized return) of return for entire period with the given information of different return rates.

Introduction: Geometric mean is calculated for the series which has a common ratio between two terms. This ration remains same for other terms also.

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Below are the annual returns of the stock A, B, C and D and the market portfolio for the period 2018-2022. Find the expected return and standard deviation of the stock A, B, C, D and the market portfolio. Asset A Asset D | 15,00 13,00 | 10,00 13,00 Prob. Asset B 9,00 Year 2018 2019 2020 2021 2022 Asset C 12,00 Market 14,00 12,00 |11,00 0,20 0,25 | 13,00 9,00 | 11,00 8,00 0,10 0,20 0,25 15,00 | 11,00 11,00 | 9,00 12,00 12,00 9,00 12,00 15,00 10,00 12,00 13,00
Below are the annual returns of the stock A, B, C and D and the market portfolio for the period 2018-2022. Find the expected return and standard deviation of the stock A, B, C, D and the market     Year Prob. Asset A Asset B Asset C Asset D Market 2018 0,20 11,00 9,00 12,00 15,00 14,00 2019 0,25 13,00 11,00 15,00 13,00 12,00 2020 0,10 9,00 8,00 11,00 10,00 9,00 2021 0,20 12,00 12,00 11,00 13,00 12,00 2022 0,25 15,00 10,00 9,00 12,00 13,00
Using the data in the​ table, consider a portfolio that maintains a 35% weight on stock A and a 65% weight on stock B. a. What is the return each year of this​ portfolio? (2010-2015) b. Based on your results from part ​(a​), compute the average return and volatility of the portfolio. c. Show that​ (i) the average return of the portfolio is equal to the​ (weighted) average of the average returns of the two​ stocks, and​ (ii) the volatility of the portfolio equals the same result as from the calculation in Eq. 11.9. d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks.
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