(Chap 17) Assume markets are "perfect" and in equilibrium as described in Chapter 17 . Using the following values and the CAPM equation, what is A (i.e., the beta for the following firm's assets)? Notes \& perfect market equations: In equilibrium, required returns (based on risk) = expected returns CAPM equation: E(rA)=rf+A(E(rM)rf) WACC=D/VE(rD)+E/VE(rE) E(rE)=E(rA)+(E(rA)E(rD))D/E (MM Proposition 2 equation) A=D/ND+E/NE E=A+(AD)D/E rE=E(rE)= E=1.5 rf=4% rD=E(rD)=7% D= rM=E(rM)=12% rA=E(rA)= A= Solve for this DN=0.3 Enter your answer to two decimal places (e.g., 12.50). If the answer is negative, enter with the minus sign (e.g., enter as -12.50). Full credit: within 0.01 of the correct answer (e.g, 12.4912.51). Partial credit: within 0.05 of the correct answer (e.g, 12.4512.55). Note - there are two versions of this question. This question asks for the beta of the assets, A. The other version asks for the expected return of the assets, E(rA). Repeat the quiz until you get to see both versions. (Chap 17) Assume markets are "perfect" and in equilibrium as described in Chapter 17 . Using the following values and the CAPM equation, what is A (i.e., the beta for the following firm's assets)? Notes \& perfect market equations: In equilibrium, required returns (based on risk) = expected returns CAPM equation: E(rA)=rf+A(E(rM)rf) WACC=D/VE(rD)+E/VE(rE) E(rE)=E(rA)+(E(rA)E(rD))D/E (MM Proposition 2 equation) A=D/ND+E/NE E=A+(AD)D/E rE=E(rE)= E=1.5 rf=4% rD=E(rD)=7% D= rM=E(rM)=12% rA=E(rA)= A= Solve for this DN=0.3 Enter your answer to two decimal places (e.g., 12.50). If the answer is negative, enter with the minus sign (e.g., enter as -12.50). Full credit: within 0.01 of the correct answer (e.g, 12.4912.51). Partial credit: within 0.05 of the correct answer (e.g, 12.4512.55). Note - there are two versions of this question. This question asks for the beta of the assets, A. The other version asks for the expected return of the assets, E(rA). Repeat the quiz until you get to see both versions