XYZ Inc. has the following financial data: Beta (B) of common shares: 1.5 Long-run expected market return: 12% per year ⚫ Risk-free rate: 3.5% Question: What is XYZ Inc.'s cost of equity using the Capital Asset Pricing Model (CAPM)?
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- Using the equity asset valuation model (CAPM) equation, determine the required return for the shares of the following companies, if the market return is 7.50% (Rm = 7.50%) and the risk-free asset return is 1.25% (RF = 1.25%). You must show all counts. Stock Beta SKT 0.65 COST 0.90 SU 1.42 AMZN 1.57 V 0.94Eaton Electronic Company's treasurer uses both the capital asset pricing model and the dividend valuation model to compute the cost of common equity (also referred to as the required rate of return for common equity). Assume: Rf Km = 8% = 6% = В D₁ = $0.60 Po = $20 8 = 5% = 1.8 a. Compute K; (required rate of return on common equity based on the capital asset pricing model). Note: Do not round intermediate calculations. Input your answer as a percent rounded to 2 decimal places. Ki 0.10% b. Compute Ke (required rate of return on common equity based on the dividend valuation model). Note: Do not round intermediate calculations. Input your answer as a percent rounded to 2 decimal places. Ke %1. Using the Capital Asset Pricing Model (CAPM), what's this company's cost of common equity? ·Expected market return = 10% Risk-free rate = 4% Beta = 1.3
- a. Given the following information, calculate the expected value for Firm C’s EPS. Datafor Firms A and B are as follows: E(EPSA) =$5.10, σA =$3.61, E(EPSB) =$4.20, and σB = $2.96. b. You are given that σC = $4.11. Discuss the relative riskiness of the three firms’ earnings.What is the company's cost of equity on these financial accounting question?What is the expected return on the asset of these financial accounting question?
- SolveAs per Capital Asset Pricing Model (CAPM) : Re=Rf+(Rm-Rf)βwhere, Re= Required rate of returnRf= Risk free rate of return = 0%Rm = Market return or Expected return on market = 3.3%β = Beta of the stock = 1.24Now, Re= Rf + Rm - Rf βRe= 0 + 3.3 - 0 ×1.24Re= 4.092% To calculate the abnormal return we will use the formula: = E(R) - Re= 3% - 4.092% = -1.092% or - 0.01092 How did you get the 4.092%?Consider the following scenario and complete the last column and then Assess the sensitivity of the price-earnings ratio to changes in the cost of equity capital and changes in the growth rate: Table 9 Estimating price earning(P/E) ratios under various scenarios Scenario Cost of Equity Capital Growth Rate in Earnings P/E Ratio 1 0.13 0.09 2 0.13 0.11 3 0.15 0.09 4 0.18 0.09 5 0.18 0.11
