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4. Portfolio beta and weights Brandon is an analyst at a wealth management firm. One of his clients holds a $5,000 portfolio that consists of

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4. Portfolio beta and weights Brandon is an analyst at a wealth management firm. One of his clients holds a $5,000 portfolio that consists of four stocks. The investment allocation in the portfolio along with the contribution of risk from each stock is given in the following table: Stock Beta 0.900 Atteric Inc. (AI) Arthur Trust Inc. (AT) U Corp. (LC) Transfer Fuels Co. (TE) Investment Allocation 35% 20% 15% 30% 1.500 1.300 Standard Deviation 38.00% 42.00% 45.00% 49.00% 0.400 Brandon calculated the portfolio's beta * 0.930 and the portfolio's required return as 9.1150% Brandon thinks it will be a good idea to reallocate the funds in his client's portfolio, He recommends replacing Atteric Inc.'s shares with the same amount in additional shares of Transfer Fuels Co. The risk-free rate is 4%, and the market risk premium is 5.50%. According to Brandon's recommendation, assuming that the market is in equilibrium, how much will the portfolio's required return change? (Note: Do not round your intermediate calculations.) 1.1935 percentage points O 0.7508 percentage points 1.1069 percentage points O 0.9625 percentage points Analysts' estimates on expected returns from equity investments are based on several factors. These estimations also often include subjective and Judgmental factors, because different analysts interpret data in different ways. Suppose, based on the earnings consensus of stock analysts, Brandon expects a return of 9.65% from the portfolio think that the required return as compared to expected returns is undervalued, overvalued, or fairly valued? the new weights. Does he Overvalued Fairly valued Undervalued Suppose instead of replacing Atteric Inc's stock with Transfer Fuels Co.'s stock, Brandon considers replacing Atterie Inc.'s stock with the equal dollar allocation to shares of Company X's stock that has a higher beta than Atteric Inc. If everything else remains constant, the portfolio's risk would

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