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Reptile [31]
3 years ago
10

Suppose that you currently have $250,000 invested in a portfolio with an expected return of 12% and a volatility of 9%. The effi

cient (tangent) portfolio has an expected return of 12% and a volatility of 12%. The risk-free rate of interest is 3%. You want to maximize your expected return without increasing your risk. Without increasing your volatility beyond its current 9%, the maximum expected return you could earn is closest to:
Business
1 answer:
ira [324]3 years ago
4 0

Answer:

9.75%

Explanation:

The capital asset pricing model is used to calculate required rate of return for a certain project. The rate of return is calculated based on risk free rate and rate of return with the volatility. In the given scenario the maximum expected return will be calculated using the CAPM model,

E Rp = Rf + volatility p (E [Rm] - Rf) / volatility m

0.03 + 0.09 (0.12 -0.03) / 0.12

= 9.75%

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7 0
3 years ago
Oscar's Flower Shop maximizes profits by hiring four workers in a perfectly competitive labor market. The workers and their valu
MissTica

Answer: A. In equilibrium, each worker is paid is or her value of marginal product of labour.

Explanation:

Marginal productivity of income distribution refers to the additional revenue derived from the marginal unit of product produced and that wages should be equal to the marginal revenue derived from the production of additional or marginal product and this is achieved at equilibrium.

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3 years ago
A book on how to invest in collectibles spends several weeks on best seller lists. The paperback book was originally released fo
miskamm [114]

Answer:

inelastic demand

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  • when a 1% decrease in price, increases quantity demanded in a smaller proportion, the PED is said to be inelastic.
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In this case, the decrease in price (-2%) barely increased the quantity demanded, therefore, the PED is inelastic.

4 0
3 years ago
Each year a company selects a number of employees for a management training program. On average, 60 percent of those sent comple
Gnesinka [82]

Answer:

the probability that exactly 8 complete the program is 0.001025

Explanation:

given information:

60 % of those sent complete the program, p = 0.6

the total of people being sent, n = 27

exactly 8 complete the program, x = 8

to find the probability, we can use the following formula

P(X=x)=\left[\begin{array}{ccc}n\\x\\\end{array}\right] p^{x} (1-p)^{n-x}

P(X=8)=\left[\begin{array}{ccc}27\\8\\\end{array}\right] 0.6^{8} (1-0.6)^{27-8}

P(X=8)=\left[\begin{array}{ccc}27\\8\\\end{array}\right] 0.6^{8} (0.4)^{19}

                = 0.001025

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3 years ago
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