Suppose only four assets A, B, C and F are being traded in the market. Asset В C Return RA RB Rc RF Expected 14% 8% 20% 5% Return Variance of 0.36% 0.09% 2.25% 0% Return An efficient portfolio with an expected return of 7% is formed by A, B, C and F. The weights of A, B, C and F are 16.09%, 1.15%, 3.45% and 79.31%, respectively.

Suppose only four assets A, B, C and F are being traded in the market. Asset В C Return RA RB Rc RF Expected 14% 8% 20% 5% Return Variance of 0.36% 0.09% 2.25% 0% Return An efficient portfolio with an expected return of 7% is formed by A, B, C and F. The weights of A, B, C and F are 16.09%, 1.15%, 3.45% and 79.31%, respectively.

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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What is the expected return of a portfolio of two risky assets if the expected return E(Ri), standard deviation (SDi), covariance (COVij), and asset weight (Wi) are as shown below? Asset (A) E(R₂) = 10% SDA = 8% WA = 0.25 COVAB = 0.006 Select one: A. 13.75% B. 7.72% C. 12.5% D. 8.79% Asset (B) E(RB) = 15% SDB = 9.5% WB = 0.75
What is the expected return of a portfolio of two risky assets if the expected return E(Ri), standard deviation (SDi), covariance (COVij), and asset weight (Wi) are as shown below? Asset (A) E(R₁) = 10% SDA = 8% WA = 0.25 COVAB = 0.006 Asset (B) E(R₂) = 15% SDB = 9.5% WB = 0.75
What is the expected return of a portfolio of two risky assets if the expected return E(Ri), standard deviation (SDi), covariance (COVij), and asset weight (Wi) are as shown below? Asset (A) E(RA) = 25% SDA = 18% WA = 0.75 COVAB= -0.0009 Asset (B) E(R₂) = 15% SDB = 11% W₁ = 0.25
Two investments, X and Y, have the characteristics shown below. E(X) = $70, E(Y)3D$120, o =7,000, a = 14,000, and ory =7,500 If the weight of portfolio assets assigned to investment X is 0.3, compute the a. portfolio expected return and b. portfolio risk. a. If the weight of portfolio assets assigned to investment X is 0.3, the portfolio expected retum is $ (Type an integer or a decimal.) b. If the weight of portfolio assets assigned to investment X is 0.3, the portfolio risk is approximately $. (Round to two decimal places as needed.)
The information about asset X and Y are given as follows: Expected Standard Asset Return Deviation 10% 4% Y 15% 11% Correlation = -1 If it is possible to borrow at the risk-free rate, rf, calculate the following: Weight of Stock A: % (Round to two decimals) Weight of Stock B: % (Round to two decimals) Risk free rate: % (Round to two decimals)
What is the expected return of a portfolio of two risky assets if the expected return E(Ri), standard deviation (SDi), covariance (COVij), and asset weight (Wi) are as shown below? Asset (A) E(R₂) = 25% SDA = 18% WA = 0.75 COVA, B = -0.0009 Select one: A. 13.65% B. 20 U ODN 20.0% C. 18.64% D. 22.5% Asset (B) E(R₂) = 15% SDB = 11% WB = 0.25
Which asset in the following table has the most market risk (also known as systematic or non- diversifiable risk)? Asset Return Beta Standard Deviation Asset A 11% 0.95 35% Asset B 13% 1.00 35% Asset C 9% 1.20 30% 1.) Asset C 2.) All three Assets 3.) Asset B 4.) Asset A and Asset B 5.) Asset A
Which asset in the following table has the most market risk (also known as systematic or non- diversifiable risk)? Asset A B Asset B Asset A Return Both Assets A and C Asset C (10% 12% 14% Beta 0.74 1.00 1.25 Standard Deviation 20% 40% 30%
You are given the following information concerning three portfolios, the market portfolio, and the risk-free asset: Portfolio X Y Z Market Risk-free Rp 11.0% ор 33.00% 10.0 28.00 8.1 10.4 5.2 18.00 23.00 Ө вр 1.45 1.20 0.75 1.00 Ө Assume that the correlation of returns on Portfolio Y to returns on the market is 0.66. What percentage of Portfolio Y's return is driven by the market? Note: Enter your answer as a decimal not a percentage. Round your answer to 4 decimal places. R-squared
2. Calculate the expected return and expected risk of the portfolio below given the Asset J and Asset K has a correlation coefficient of +0.8. Asset Asset J Asset K Expected Return 8.0% 14.0% Weighting 60% 40% Risk of each asset 12.0% 21.0%
2. Assuming the following: Average Return (Risky Portfolio) 3.86% Standard Dev (Risky Portfolio) 10.56% Average Risk Free Rate 2.18% Return on Risk Free Asset Avg 4.15% Using the formula: E(rc)=rf + y* (E(rp) - rf) Solve for: 1. % of Risky Assets (y): 2. % of Risk Free Assets (1-y): Note: You wish to generate a 7% return for your complete portfolio E(rc)
The market risk premium (E[Rm]-Rf) is 6%. The risk-free rate (Rf ) is 2%. Asset X has beta equal to 0.8 and expected return equal to 7%. Asset Y has beta equal to 1 and expected return equal to 7.5%. What level of abnormal return can be expected from a 1:1 long-short portfolio of X and Y? a. 0.7% b. 0.6% c. 0.5% d. 0.4% e. None of the above

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