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patriot [66]
3 years ago
7

Assume that the CAPM holds. One stock has an expected return of 8% and a beta of 0.5. Another stock has an expected return of 13

% and a beta of 1.5. Part 1 IB - Attempt 1/10 for 10 pts. What is the expected return on the market?
Business
1 answer:
Zolol [24]3 years ago
4 0

Answer:

10.5%

Explanation:

In this question, we apply the Capital Asset Pricing Model (CAPM) formula which is shown below

Expected rate of return = Risk-free rate of return + Beta × (Market rate of return - Risk-free rate of return)

For one stock

8% = Risk-free rate of return + 0.5 × (Market rate of return - Risk-free rate of return)

8% = Risk-free rate of return + 0.5 × Market rate of return - 0.5 × Risk-free rate of return

8% =  0.5 × Risk-free rate of return + 0.5 × Market rate of return

8% ÷ 0.5 = Risk-free rate of return + Market rate of return

So, Risk-free rate of return + Market rate of return = 16

Risk-free rate of return = 16 - Market rate of return             - 1

For another stock

13% = Risk-free rate of return + 1.5 × (Market rate of return - Risk-free rate of return)

13% = Risk-free rate of return + 1.5 × Market rate of return - 1.5 × Risk-free rate of return

13% =  - 0.5 × Risk-free rate of return + 1.5 × Market rate of return        - 2

Now put these equations together

13% =  - 0.5 × (16 - Market rate of return)  + 1.5 × Market rate of return

13% = - 8 + 0.5 × Market rate of return + 1.5 × Market rate of return

So, Market rate of return would be

= 21 ÷ 2

= 10.5%

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Answer:

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Given that the amount borrowed from the broker is $4,000, Dee's margin is the initial purchase price net borrowing: $12,000 - $4,000 = $8,000.

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Suppose you just bought a 25-year annuity of $8,200 per year at the current interest rate of 12 percent per year. What is the va
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Answer:

64,313.74 ; 95,559.38 ; 47,283.11

Explanation:

by definition the present value of an annuity is given by:

a_{n} =P*\frac{1-(1+i)^{-n} }{i}

where a_{n} is the present value of the annuity, i is the interest rate for every period payment, n is the number of payments, and P is the regular amount paid. so applying to this particular problem, we have:

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a_{n} =8,200*\frac{1-(1+12\%)^{-25}}{12\%}

a_{n} =64,313.74

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a_{n} =95,559.38

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a_{n} =47,283.11

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