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Dmitrij [34]
3 years ago
6

The manager of the local branch of a bank in College Station is offered a transfer to Austin. This person is guaranteed a salary

that is able to buy the goods and services that he/she was consuming in College Station. Assume that the welfare of this agent depends only on her consumption, and that the goods in College Station and Austin are comparable. Then, the manager:_______
A) can be better off with the transfer but cannot be worse off.
B) can be worse off with the transfer, but cannot be better off.
C) can be either better off, or worse off.
D) will be better off and worse off at the same time.
E) depends on the marginal rate of substitution whether the manager is worse off or not.
Business
1 answer:
Reil [10]3 years ago
7 0

Answer:

Correct option A

Explanation:

Pareto efficiency implies that resources are allocated in the most economically efficient manner, but does not imply equality or fairness.

The manager at the local branch has offered transfer to Austin, this simply implies that the resources spent on Austin will be reallocated to other areas.

Therefore, this will make the manager better off with the transfer and not worse off.

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A stock has a beta of 1.12 and an expected return of 10.8 percent. A risk-free asset currently earns 2.7 percent. a. What is the
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Answer:

6.75%

Explanation:

Data provided in the question:

Beta of the stock = 1.12

Expected return = 10.8% = 0.108

Return of risk free asset = 2.7% = 0.027

Now,

Since it is equally invested in two assets

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both will have equal weight = \frac{1}{2} = 0.5

Thus,

Expected return on a portfolio = ∑(Weight × Return)

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Damaris is a member of AASA. What did she most likely learn from a meeting she recently went to?
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You want to create a portfolio equally as risky as the market, and you have $500,000 to invest. Information about the possible i
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Investment in stock C is $122450.3311 rounded off to $122450.33

Explanation:

A portfolio which is equally as risky as market should have a beta equal to the beta of the market as beta is a measure of the riskiness. The beta of market is always equal to 1. The formula for beta of a portfolio is as follows:

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