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konstantin123 [22]
3 years ago
5

Nina has a convex utility of wealth function, u(x). She is contemplating two prospects, L and M, where L is a mean preserving sp

read of M. Which of the following statements is therefore true?
a. Nina will prefer M to L.
b. Nina will prefer L to M.
c. Ninaâs ranking of L and M cannot be determined without more information.
d. Nina must be risk averse, but that is the most one can say.
Business
1 answer:
Lerok [7]3 years ago
6 0

Answer:

b. Nina will prefer L to M.

Explanation:

Convex utility of wealth indicates that an individual tends to be comfortable with taking risks.

A concave utility function shows an aversion for risk.

A mean preserving spread occurs when one variable has greater variance than another but they both have the same mean.

In the given scenario prospect L will have a greater variance than prospect M since it is a mean preserving spread.

Given Nina's risk taking preference she will most likely take prospect L that offers more variability over prospect M

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During December, the production department of a process operations system completed and transferred to finished goods a total of
wolverine [178]

Answer:

$2.81

Explanation

Completed and transferred (79,000 * 100%)     79,000

<u><em>Ending Work in Process</em></u>

Direct materials (14,000*60%)                             <u>8,400 </u>

Equivalent units                                                   <u>87,400</u>

Costs of beginning inventory                               $58,800

Costs incurred this period                                    <u>$186,900</u>

Total costs                                                             <u>$245,700</u>

Cost per equivalent unit = Total costs / Equivalent units

Cost per equivalent unit = $245,700 / 87,400

Cost per equivalent unit = 2.811212814645309

Cost per equivalent unit = $2.81

3 0
3 years ago
Consider an assembly line with 20 stations. Each station has a 0.5% probability of making a defect. At the end of the line, an i
sashaice [31]

Answer:

<h2>Assembly Line</h2>

1. Probability that a unit ends up in rework = Probability of defect in 20 stations multiplied by the probability of catching defects = 0.8%(1% x 80%) = 0.008

2. Probability that a defective unit is shipped = Probability of defective units during inspection plus Probability of defective units during rework = 25% (20% + (100-95%)) = 0.25

Explanation:

a) Probability of defect in 20 stations = 0.5% x 20 = 1%.  Each station has a 0.05%

b) Probability of defective units during inspection = 20% (100% - 80)

c) Probability of defective units during rework = 5% (100% -95)

c) Probability is the likelihood or chance of an event occurring.  Divide the number of events by the number of possible outcomes. This will give us the probability of a single event occurring.

8 0
3 years ago
Compute ending work in process inventory for a manufacturer with the following information. Raw materials purchased $ 124,800 Di
aalyn [17]

Answer:

<em>Ending WIP = 29,700</em>

Explanation:

Beginning \: WIP+ Cost \: added= Ending \: WIP + COGM

Beginning WIP 26,500

Direct Materials used 74,300

Direct Labor used 55,000

Factory Overhead 95,700

Cost added during the period 225,000

Cost of Goods manufactured 221,800

Beginning \: WIP+ Cost \: added= Ending \: WIP + COGM

26,500 + 225,000 = Ending WIP + 221,800

26,500 + 225,000 - 221,800= Ending WIP

<em>Ending WIP = 29,700</em>

We need the materials used in production, <u>the purchases is not the value we need, it is irrelevant.</u>

3 0
3 years ago
Using the Du Pont method evaluate the effects of the following relationships for the company.
hammer [34]

Answer:

Explanation:

A. Profit margin*Total asset turnover=Return on assets(investment)

0.07*TAT=25.2

TAT=360

B. Return on equity=Return on assets/(1-debt/assets)=25.2/(1-0.5)=50.40%

C. Return on equity=Return on assets/(1-debt/assets)=25.2/(1-0.35)=38.77%

3 0
3 years ago
If productivity increases, prices charged to consumers will tend to increase as well. true or false
Ilia_Sergeevich [38]
The answer is true trust the process
6 0
3 years ago
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