Suppose the yield on short-term government securities (perceived to be risk-free) is about 8.26%. Suppose also that the expected return required by the market for a portfolio with a beta of 1.0 is 12.51%. According to the capital asset pricing model: |
Required: | |
(a) |
What is the expected return on the market portfolio? (Round your answer to 2 decimal places. Omit the "%" sign in your response.) |
Rate of return | % |
(b) |
What would be the expected return on a zero-beta stock? (Round your answer to 2 decimal places. Omit the "%" sign in your response.) |
Rate of return | % |
(c) |
Suppose you consider buying a share of stock at a price of $37. The stock is expected to pay a dividend of $4 next year and to sell then for $42. The stock risk has been evaluated at β = -0.5. Is the stock overpriced or underpriced? |
(Click to select)overpricedunderpriced |
a
As per CAPM |
expected return = risk-free rate + beta * (expected return on the market - risk-free rate) |
Expected return% = 8.26 + 1 * (12.51 - 8.26) |
Expected return% = 12.51 |
b
As per CAPM |
expected return = risk-free rate + beta * (expected return on the market - risk-free rate) |
Expected return% = 8.26 + 0 * (12.51 - 8.26) |
Expected return% = 8.26 |
c
As per CAPM |
expected return = risk-free rate + beta * (expected return on the market - risk-free rate) |
Expected return% = 8.26 + -0.5 * (12.51 - 8.26) |
Expected return% = 6.14 |
expected price = (dividend +selling price)/(1+expected return)
=(4+42)/(1+0.0614)=43.3389
As CMP of 37 is lesser than above value stock is underpriced
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