Financial Management: Theory & Practice
Financial Management: Theory & Practice
16th Edition
ISBN: 9781337909730
Author: Brigham
Publisher: Cengage
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Chapter 25, Problem 4MC

You have been hired at the investment firm of Bowers & Noon. One of its clients doesn’t understand the value of diversification or why stocks with the biggest standard deviations don’t always have the highest expected returns. Your assignment is to address the client’s concerns by showing the client how to answer the following questions:

d. Construct a plausible graph that shows risk (as measured by portfolio standard deviation) on the x-axis and expected rate of return on the y-axis. Now add an illustrative feasible (or attainable) set of portfolios and show what portion of the feasible set is efficient. What makes a particular portfolio efficient? Don’t worry about specific values when constructing the graph—merely illustrate how things look with “reasonable” data.

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Which of the following choices best completes the following statement? Explain. An investor with a higher degree of risk aversion, compared to one with a lower degree, will most prefer investment portfoliosa. with higher risk premiums.b. that are riskier (with higher standard deviations).c. with lower Sharpe ratios.d. with higher Sharpe ratios.
In a seminal article on portfolio theory, Markowitz (1952) illustrated that investors are not compensated for taking on firm specific or idiosyncratic risk; however, they are compensated for taking market or systemic risk. Use your understanding of the Capital Asset Pricing Model (CAPM), statistical concepts such as standard deviation and variance, and our ideas about market efficiency and indicate whether you believe that this is a good theory. Include at least two citations that support your response.
What is the answer to this question? For this question I have seen 2 answers. So im not sure whats right. Answer 1: The most relevant figure is (a) that reflects the risk-return characteristics of stock A and stock B. an effective frontier is called relationship between risk (standard deviation) and expected return. The shape of risk-return features is curved because for each incremental risk incurred there are raising marginal returns. Therefore, for each unit of risk, the standard deviation applied to the portfolio provides an extremely low amount of return. Also we can see that the SD of stock B is higher than that of A. Figure b) is incorrect because the returns don’t rise in proportion to the risk assumed. Figure c) is incorrect since both stocks stock A and stock B are risky, and thus a finite return cannot occur at standard deviation = 0 Answer 2 Answer - Graph B Correlation = Covariance / (Standard deviation of A x Standard deviation of B) Correlation = 0.0014 / (0.032 x 0.044)…
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