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Dominik [7]
3 years ago
5

Suppose the rate of return on short-term government securities (perceived to be risk-free) is about 6%. Suppose also that the ex

pected rate of return required by the market for a portfolio with a beta of 1 is 16%. According to the capital asset pricing model:
A. What is the expected return on the market portfolio?
B. What would be the expected return on a zero-beta stock?
C. The stock risk has been evaluated at beta = -.5. Is the stock overpriced or under-priced?
Business
1 answer:
ollegr [7]3 years ago
8 0

Answer:

A. 16%

B. 6%

C. Underpriced. Note: This answer is based on the example we used to show how to complete solving this kind of question.

Explanation:

Given;

E(rM) = return required by the market for a portfolio = 16%, or 0.16

rf = rate of return on short-term government securities (perceived to be risk-free) = 6%, or 0.06

We can now proceed as follows:

A. What is the expected return on the market portfolio?

The formula for calculating the expected return on the market portfolio is as follows:

Expected return on the market portfolio = ([E(rM) - rf] / B) + rf

Where;

B = beta of the portfolio = 1

Substituting these values into the equation above, we have:

Expected return on the market portfolio = (0.16 - 0.06)/1 + 0.06 = 0.16, or 16%.

B. What would be the expected return on a zero-beta stock?

The formula for calculating the expected return on a zero-beta stock is as follows:

Expected return on a zero-beta stock = rf + B[E(rM) - rf]

Where;

B = beta of the portfolio = 0

Substituting these values into the equation above, we have:

Expected return on a zero-beta stock = 0.06 + 0[0.16 - 0.06] = 0.06, or 6%.

C. The stock risk has been evaluated at beta = -.5. Is the stock overpriced or under-priced?

In line with capital asset pricing model (CAPM), we have:

Expected return = E(r) = rf + B[E(rM) - rf]

B = beta of the portfolio = -0.5

Substituting these values into the equation above, we have:

E(r) =  0.06 - 0.5(0.16 - 0.06) = 0.06 - 0.05 = 0.01, or 1.00%

Note: To determine if a stock overpriced or under-priced, we make use of an example here by assuming buying a share of stock at $40 which is expected to pay $3 dividends next year and it is expected to sold then for $41.

In line with CAPM, the price must be:

Po = ($41 + $3) / [1 + E(r)] = $44 / (1 + 0.01) = $43.46

Since $43.46 is greater than purchase price of $40, the stock is underpriced.

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Answer:

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(B) 225\times p{^2}

(C)  P\times 5\times k^{0.5}

Explanation:

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K=9 constant, then production function changes to,

=30L^{0.5}

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= 15L^{-0.5}

Marginal revenue product or value of marginal product:

=15p\times L^{- 0.5}

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So firm will keep hiring until the revenue the additional labor is generating is equal to its hiring cost or wage.

So, putting MRP or VMP to wage:

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By solving,

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(c) In long run capital will also variate, so production function will be,

=10L^{0.5}\times k{^0.5}

MP=\frac{(5\times k^{0.5})}{L^{0.5}}

VMP=\frac{P(5\times k^{0.5})}{L^{0.5}}

( p is market price of good that firm is producing using labor)

putting it equal to Wage)

W=\frac{(5\times k^{0.5})}{L^{0.5}}

and the constant term is  P\times 5\times k^{0.5}.

Note:

I did a) second place and b) on first . I already put the serial alphabet on the start of the answer.

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