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3 years ago

Earning a profit may not be a companies_____ responsibility?

Business

2 answers:

seropon [69]3 years ago

7 0

Earning a profit may not be a companies only responsibility

ikadub [295]3 years ago

4 0

3 - Only - i am correct Trust me

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Xena is a manager at Ex fox Co. She finds two of her subordinates arguing about which format to follow for their power-point pre

Andrew [12]

Answer:

C. The Withdraw Style

Explanation:

The Withdraw or Avoid style is a style that completely evades a conflict. This style is mostly used or appropriate in the following conditions:

when the conflict is judged to be trivial, as in the question, Xena sees the issue as a trivial
it doesn't require much time to think,
the person invloved does not see the chance of winning the arguments in the conflict or
there is a fear of being met with resentment.

In the withdraw style, the conflict can be postponed indefinely or completely avoided anytime it comes up, In this style, the person involved oes not also see the need to pursue or enforce any beliefs but just allows the issue to go as it is.

Other styles include: Accomodating, Collaborating and Competing.

7 0

4 years ago

Difference between information desired and information provided is:_______.

mylen [45]

Answer:

b. measurement error.

Explanation:

Measurement error is defined as the difference in the provided information and the desired information. It is also known as observational error. The value that is measured and the real value that brings out the differences. These errors can emerge and grow rapidly. Random error and systematic error are the two distinct parts of measurement errors.

3 0

3 years ago

You are given the following data concerning Freedonia, a legendary country: Consumption Function: C = 100 100 + 0.8 0.8Y I

Sedaia [141]

Answer: Y = 1400

Explanation:

AE = C+I

Y = 300 + 0.8Y

Y = 3000/2

C = 1200 + 200

C = 1400

3 0

3 years ago

Francesca is making a list of her long-term goals. What advise would you give her?

asambeis [7]

Make them flexible so if you don't want to do it you can change it it would be c. make them flexible

3 0

3 years ago

Read 2 more answers

The probability that a randomly selected education major received a starting salary offer greater than $52,350 is . The probabil

AveGali [126]

Answer:

1. 0.0808

2. 0.5371

3. 58.2%

Explanation:

The first part of the question, with the input data, is missing.

This is missing part:

Assume that X, the starting salary offer for education majors, is normally distributed with a mean of $46,292 and a standard deviation of $4,320

<h2>Solution</h2><h2 />

Question 1: The probability that a randomly selected education major received a starting salary offer greater than $52,350 is ________

Find the Z-score.

The Z-score is the standardized value of the random variable and represents the number of standard deviations the value of the random variable is away from the mean:

$Z-score=\dfrac{X-\mu}{\sigma}$

$Z-score=\dfrac{\$52,350-\$46,292}{\$4,320}=1.40$

$P(X>\$52,350)=P(Z>1.40)=P(Z$

The standard normal distribution tables give the cumulative probabilities as the cumulative area under the bell-shaped curve. P(Z>1.40) is the area under the curve that is to the right of Z = 1.40 or, what is the same, P(Z<-1.40) is the area to the left of Z = - 1.40.

Using the former, the table indicates P(Z>1.40) = 0.0808, which is 8.08%

Question 2: The probability that a randomly selected education major received a starting salary offer between $45,000 and $52,350 is _______.

Now you must find the area under the curve between the two Z-scores.

$Z(X=$45,000)=\dfrac{\$45,000-\$46,292}{\$4,320}=-0.30$

$Z(X=$52,350)=\dfrac{\$52,350-\$46,292}{\$4,320}=1.40$

Then, you must find the area between Z = -0.30 and Z = 1.40

That is P(Z<1.40) - P(Z < - 0.30) = P(Z > - 1.40) - P(Z < - 0.30)

= 1 - P(Z< -1.40) - P( Z < -0.30)

Now, you can work with the area under the curve to the left of Z = - 1.40 and to the left of Z = - 0.30.

From the corresponding table, that is: 1 - 0.0808 - 0.3821 = 0.5371

Question 3. What percentage of education majors received a starting offer between $38,500 and $45,000?

For X = $38,500:

$Z=\dfrac{\$38,500-\$46,292}{\$4,320}=-1.80$

For X = $45,000

Z = -0.3 (calculated above)

Then, you must find the area under the curve to the right of Z = - 1.80 and to the left of Z = - 0.3

P (Z > - 1.80) - P (Z < - 0.3)

1 - P (Z < - 1.80) - P (Z < - 0.3)

1 - 0.0359 - 0.3821 = 0.582 = 58.2%

5 0

3 years ago