“Optimal Versus Naïve Diversification: How Inefficient Is The 1/N Portfolio Strategy” – A Critique Title: The title of the paper “Optimal Versus Naïve Diversification: How Inefficient Is The 1/N Portfolio Strategy” has been reasonably well phrased. However‚ it can be argued that the title is a little misleading as the principal objective of the paper is to test how efficient different optimal diversification strategies are using the 1/N portfolio strategy as the benchmark and not to try and elucidate
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AF335: Final Paper - StockTrak Performance Analysis Due on the day of the final‚ at the beginning of the final. Early Completion Incentive If you turn your paper in by the beginning of class on December 11th‚ you will get 5 extra points. Groups: This project must be done with your trading partner(s) with whom you worked on the StockTrak Deliverables 1. Submit a hard copy and email me BOTH your write-up and spreadsheet 2. Write-up must be typed. 3. The quality of writing will affect
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UNIVERSITY OF TORONTO Joseph L. Rotman School of Management RSM332 PROBLEM SET #2 SOLUTIONS 1. (a) Expected returns are: E[RA ] = 0.3 × 0.07 + 0.4 × 0.06 + 0.3 × (−0.08) = 0.021 = 2.1%‚ E[RB ] = 0.3 × 0.14 + 0.4 × (−0.04) + 0.3 × 0.08 = 0.05 = 5%. Variances are: 2 σA = 0.3 × (0.07)2 + 0.4 × (0.06)2 + 0.3 × (0.08)2 − (0.021)2 = 0.004389‚ 2 σB = 0.3 × (0.14)2 + 0.4 × (0.04)2 + 0.3 × (0.08)2 − (0.05)2 = 0.00594. Standard deviations are: √ 0.004389 = 6.625%‚ σA = √ 0.00594 =
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CHAPTER 6: EFFICIENT DIVERSIFICATION 1.E(rP) = (0.5 16%) + (0.4 10%) + (0.10 6%) = 12.6% 2.a.The mean return should be less than the value computed in the spreadsheet. The fund’s return is 5% lower in a recession‚ but only 3% higher in a boom. The variance of returns should be greater than the value in the spreadsheet‚ reflecting the greater dispersion of outcomes in the three scenarios. b.Calculation of mean return and variance for the stock fund: (A) (B) (C) (D) (E) (F) (G) Scenario Probability
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Introduction This report is aim to analyse the benefits of risk-adjusted performance measurements to Zeus Asset Management. Zeus Asset Management is a fund management firm founded in 1968 in Atlanta by Tir Jerry Schneider. It serves both institutional and individual investors and with more than $1.7 million assets under management. The director of research‚ John Abbot‚ is considering adopting risk-adjusted approach in performance assessment. Zeus’s competitiveness analysis Zeus’s main competitors
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MGMT 31000 – Financial Management MGMT 310 - Financial Management 1 Buy Low‚ Sell High (p 435) • An asset is said to be overvalued if its price is too high given its expected return and risk. Suppose you observe the following situation: Security Beta Expected Return SWMS Co. 1.3 14% Insec Co. 0.8 10% • The risk-free rate is currently 6 percent. Is one of the two securities overvalued relative to the other? MGMT 310 - Financial Management 2 Buy Low
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This pack of FIN 402 Week 3 Discussion Questions shows the solutions to the following problems: DQ1: What is the difference between systematic and unsystematic risk? How is the beta coefficient used to assess risk? Is it better to maximize return or minimize risk? Why? DQ2: What is the relationship between inflation and interest rates? How does this relationship affect asset prices? How does the unemployment rate affect interest rates? DQ3: What factors must be taken into consideration
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Colombo Stock Exchange (CSE) Workshop Portfolio Management Dr. P D Nimal 6/26/2012 Prepared by P D Nimal 1 Objectives This discussion consists of: Introduction to PM Investor Behavior and Investor Objective Nature of Risk and Return Portfolio Risk and Portfolio Return Efficient Frontier Capital Market Line (CML) Components of Risk Characteristic Line (CL) Security Market Line (SML) Lessons for Investors 6/26/2012 Prepared by P D Nimal 2 Introduction to Portfolio Management
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38. You buy 300 shares of Qualitycorp for $30 per share and deposit initial margin of 50%. The next day Qualitycorp’s price drops to $25 per share. What is your actual margin? A) 50% B) 40% C) 33% D) 60% E) 25% Answer: B Difficulty: Moderate Rationale: AM = [300 ($25) - .5 (300) ($30)] / [300 ($25)] = .40 30. Assume that you purchased 200 shares of Super Performing mutual fund at a
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1. Refer to the following information: Stock | E(r) | | Correlation Coefficients | 1 | 0.06 | 0.20 | 1 with 2: -0.10 | 2 | 0.08 | 0.10 | 1 with 3: +0.60 | 3 | 0.15 | 0.15 | 2 with 3: +0.05 | A portfolio is formed as follows: sell short $1‚000 of Stock 1; buy $1‚500 of Stock 2; buy $1‚500 of Stock 3. The investor uses $1‚000 of his own equity‚ with the remaining amount borrowed at a risk-free interest rate of 4% (with continuous compounding). (a) Assuming that there are no restrictions
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