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almond37 [142]
3 years ago
9

Training workers to do their jobs properly and working with suppliers to improve the quality of material they supply to you are

examples of
Business
2 answers:
suter [353]3 years ago
7 0

Answer:

prevention costs.

Explanation:

Prevention cost refers to the investment made by the entrepreneur to reduce possible defects in his production. In this case, the entrepreneur wants to develop processes that help his company to reach a high quality standard. An example of this type of cost can be seen in the question above, where the entrepreneur decides to invest in training for workers to do their job correctly and invests in working with suppliers to improve the quality of the material they supply. With this, the entrepreneur avoids the appearance of some defects in his production and guarantees the quality of his products.

rjkz [21]3 years ago
5 0
Making your buisiness better
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The greenhouse effect is caused solely by human activity.<br> a. True<br> b. False
notsponge [240]
False. Things like volcanoes can cause the greenhouse effect.
5 0
3 years ago
What is round to the nearest 10.000?​
liraira [26]
If the number is 12,759 and they ask to round to the nearest 10,000 then you look at the thousands place (where the 2 is) and is its less than 5 round down and if its more round up. so the answer would be 10,000
7 0
3 years ago
In general, which forecasting time frame best identifies seasonal effects ?
PIT_PIT [208]
The correct answer is D
3 0
3 years ago
Expenditures on a nation's domestic production Group of answer choices are less than its domestic production. are equal to its d
malfutka [58]

Answer:

are equal to it's domestic production

Explanation:

A country's Gross Domestic Product (GDP) is defined as value of all goods and services produced in a country during a given time. Domestic production refers to those goods and services produced at home for local consumption.

Expenditure refers to the monies expended by all entities namely; household, firms and government on goods and services with a country.

When all the entities involved in generating a country's GDP spend their money towards purchasing goods and services produced in a country, then local producers would have more money to buy materials that will be used for further production. The higher the money spent, the higher the production and vice versa.

The above is a cycle that is repeated each time household, firms and government buys locally produced goods hence expenditure on a nation's domestic production equal to it's domestic production.

5 0
3 years ago
The given data represent the total compensation for 10 randomly selected CEOs and their​ company's stock performance in 2009. An
jok3333 [9.3K]

Missing Question Data:

As the Question is missing relevant data, I have searched for it online and found a question similar. The data is attached in a picture file. It might be a little different from your actual question but same approach can be used to solve the question.

Answer with Explanation:

For simplicity, we denote the compensations with variable <em>x </em>and the stock return with variable <em>y.</em> Let us first find the mean and standard deviation for both compensation (x) and return (y).

Mean of Compensation (<em>x) </em> will be,

X\;=\;\frac{26.43\;+\;12.03\;+\;19.74\;+\;13.54\;+\;11.97\;+\;11.41\;+\;25.94\;+\;14.46\;+\;17.13\;+\;14.71}{10}

X\; = \;16.737

Mean of Stock Return (y) will be,

Y\;=\;\frac{5.43\;+\;30.89\;+\;31.89\;+\;80.06\;-\;8.22\;+\;2.89\;+\;4.39\;+\;10.95\;+\;4.18\;+\;11.94}{10}

Y\;=\;17.44

Standard Deviation for Compensation (x) is given by,

\sigma _{x}\;=\;\sqrt{\frac{\sum (x_{i}-X)^{2}}{N}}

\sigma _{x}\;=\;\sqrt{\frac{(26.43-16.73)^{2}+(12.03-16.73)^{2}+....+(14.71-16.73)^{2}}{10}}

\sigma _{x}\;=\;5.30

Standard Deviation for Compensation (x) is given by,

\sigma _{y}\;=\;\sqrt{\frac{\sum (y_{i}-Y)^{2}}{N}}

\sigma _{y}\;=\;\sqrt{\frac{(5.43-17.44)^{2}+(30.89-17.44)^{2}+....+(11.94-17.44)^{2}}{10}}

\sigma_{y}\;=\;23.97

To find the predicted stock return, we have to use the equation for of line of regression,

y_{required}\;-\;Y\;=\;z\;*\;\frac{\sigma _{x}}{\sigma _{y}}\;*\;(x_{required}-X)\;.........\;(1)

where,

z\; =\;Correlation\;coefficient\;=\;-0.2426\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;(given)

x_{required}\;=\;Compensation\;of\;\$15\;million\;=\;15

y_{required}\;=\;Stock\;return\;at\;x_{required}

Equation (1) will become,

y_{required}\;-\;17.44\;=\;-0.2426\;*\;\frac{5.30}{23.97}\;*\;(15\;-\;16.73)

y_{required}\;=\;-0.054*\;(-1.73)\;+\;17.44\;

y_{required}\;=\;17.533.

4 0
3 years ago
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