Years 1 2 3 4 5 Probability 0.1 0.2 0.35 0.2 0.15 Investment A 300 350 280 460 500 Investment B 850 560 450 680 700 Investment C 500 600 700 800 900 a) If the investor wants to invest in any two of the above investments equally, which combination of two investments you select based on the portfolio risk? Assume that the correlation between the investments is -0.75 b) From a corporate perspective is unique risk (o) or beta risk (B) the more important consideration? Does it matter?

Years 1 2 3 4 5 Probability 0.1 0.2 0.35 0.2 0.15 Investment A 300 350 280 460 500 Investment B 850 560 450 680 700 Investment C 500 600 700 800 900 a) If the investor wants to invest in any two of the above investments equally, which combination of two investments you select based on the portfolio risk? Assume that the correlation between the investments is -0.75 b) From a corporate perspective is unique risk (o) or beta risk (B) the more important consideration? Does it matter?

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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You want your portfolio beta to be 1.16. Currently, your portfolio consists of $3,000 invested in stock A with a beta of 1.64 and $2,000 in stock B with a beta of 0.75. You have another $5,000 to invest and want to divide it between an asset with a beta of 1.48 and a risk-free asset. How much should you invest in the risk-free asset? Multiple Choice O O O O 1575 1500 225 1230 510
2. An investor is evaluating a two-asset portfolio of the following two securities. Portfolio A: 75% Ooredoo and 25% Woqod Portfolio B: Investor has QAR 100,000 and will invest QAR 50,000 in Woqod Expected returns and risks: ● ● ● ● Expected Return 12.50% Woqod 10.80% The correlation between Ooredoo and Woqod is 0.72. Calculate: a. Expected return of both the portfolios Security Ooredoo Expected Risk (0) 26.40% 22.50%
QUESTION ONE Why do most investors hold diversified portfolios? and What is covariance, and why is it important in portfolio theory? Why do most assets of the same type show positive covariances of returns with each other? Would you expect positive covariances of returns between differenttypes of assets such as returns on Treasury bills, General Electric common stock, and commercial real estate? Why or why not? What is the relationship between covariance and the correlation coefficient? and Explain the shape of the efficient frontier. Draw a properly labeled graph of the Markowitz efficient frontier. Describe the efficient frontier in exact terms. Discuss the concept of dominant portfolios, and show an example of one on your graph. Assume you want to run a computer program to derive the efficient frontier for your feasible set of stocks. What information must you input to the program?
how much of your capital (what weight) would you invest in stock A to maximize your portfolio's expected return per unit risk (maximize the Sharpe Ratio)?
Which of the following is correct? O A. Common stock valuation usually treats the common stock as a perpetuity. OB. The appropriate measure for risk according to the capital asset pricing model is beta. OC. The present value of a $100 perpetuity discounted at 5% is $2,000. OD. The incremental cost is the cost of making a choice defined in terms of the next best alternative that is foregone. OE. Both B and C.
Suppose you are considering investing your entire portfolio in three assets A, B and C. You expect that after you invest, four possible mutually exclusive scenarios will occur, with associated returns (in %) for each of the three assets as listed below. The probability of each scenario is given below. A B C Probabilities return 0.05 0.50% -3.60% 3.60% 0.35 0.60% 2.75% 0.15% 0.45 3.66% 1.45% 0.45% 0.15 -4.80% -0.60% 6.30% Find the expected returns and standard deviations of Asset A, B & C. (HINT: the expected return is given by the probability-weighted sum of returns in each scenario. The expected standard deviation is given by the square root of the probability-weighted sum of squared deviations from the expected return.) Is there any reason to invest in Asset A given its low expected return and high standard deviation?
Solve soon i will give u 2 like sure Investors are most likely to use what type of valuation across a variety of different securities? a. Discounted Cash Flow Model b. Residual Operating Income Model c. Dividend Discount Model
2. Statistical measures of stand-alone risk Remember, the expected value of a probability distribution is a statistical measure of the average (mean) value expected to occur during all possible circumstances. To compute an asset’s expected return under a range of possible circumstances (or states of nature), multiply the anticipated return expected to result during each state of nature by its probability of occurrence. Consider the following case: Ethan owns a two-stock portfolio that invests in Falcon Freight Company (FF) and Pheasant Pharmaceuticals (PP). Three-quarters of Ethan’s portfolio value consists of FF’s shares, and the balance consists of PP’s shares. Each stock’s expected return for the next year will depend on forecasted market conditions. The expected returns from the stocks in different market conditions are detailed in the following table: Market Condition Probability of Occurrence Falcon Freight Pheasant Pharmaceuticals Strong 0.25 30% 42%…
Growth - Capital appreciation would be appropriate If the investor has a long-term time horizon and high tolerance for market risk Select one: O True O False 5
Only typed answer and don't use chat gpt
ANSWER C AND D PLEASE ONLY Consider the following portfolio choice problem. The investor has initial wealth w andutility u(x) = (x^n) / n. There is a safe asset (such as a US government bond) that has netreal return of zero. There is also a risky asset with a random net return that has onlytwo possible returns, R1 with probability 1 − q and R0 with probability q. We assumeR1 < 0, R0 > 0. Let A be the amount invested in the risky asset, so that w − A isinvested in the safe asset.a) What are risk preferences of this investor, are they risk-averse, riskneutral or risk-loving?b) Find A as a function of w. c) Does the investor put more or less of his portfolio into the risky assetas his wealth increases? d) Now find the share of wealth, α, invested in the risky asset. How doesα change with wealth?
As the chief investment officer for a money management firm specializing in taxable individual investors, you are trying to establish a strategic asset allocation for two different clients. You have established that Ms. A has a risk-tolerance factor of 8, while Mr. B has a risk-tolerance factor of 27. The characteristics for four model portfolios follow: ASSET MIX Portfolio Stock Bond ER σ2 1 6 % 94 % 9 % 6 % 2 25 75 10 10 3 67 33 11 14 4 88 12 12 24 Calculate the expected utility of each prospective portfolio for each of the two clients. Do not round intermediate calculations. Round your answers to two decimal places. Portfolio Ms. A Mr. B 1 2 3 4 Which portfolio represents the optimal strategic allocation for Ms. A? Which portfolio is optimal for Mr. B? Portfolio represents the optimal strategic allocation for Ms. A. Portfolio is the optimal allocation for Mr. B. For Ms. A, what level of…

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