A____helps a society provide for the wants and needs of Its people.

As the manager of new restaurant with new employees, Pat began by being very directing so that all the employees knew what to do

rewona [7]

Answer:

Pat should become less directive and more relationship oriented.

Explanation:

Contingency model of management is when a manager handles situations based unique situation that is involved and not on strict laid down rules. For example if a staff does not perform a task instead of sanctioning him, the manager can ask for feedback on why the task was not performed and then base his action on the unique situation that led to the nonperformance.

As the employees become fairly confident in their job, Pat should develop more of a relationship oriented leadership that varies based on unique situation.

4 0

3 years ago

Pioneer Chicken advertises "lite" chicken with 30% fewer calories than standard chicken. When the process for "lite" chicken bre

zubka84 [21]

Answer:

$LL = 420 -3\frac{25}{\sqrt{25}}= 405$ represent the lower limit

$UL = 420 +3\frac{25}{\sqrt{25}}= 435$ represent the Upper limit

So then the limits for this case are (405, 435)

Explanation:

Let's define X as our random variable that represent the "number of calories for a chicken breast", and we have the following data:

$\bar X = 420 , \sigma= 25$

The select a sample of 25 chickens , n = 25. And we want to find the limits for a confidence interval within 3 deviations from the mean with z =3.

We assume that the distribution for X is normal. So then the distribution for the sample mean is also normal.

And for this case the confidence interval would be given by:

$(\bar X -z\frac{\sigma}{\sqrt{n}} < \mu < \bar X -z\frac{\sigma}{\sqrt{n}})$

So the limits are defined as:

$LL = \bar X -z\frac{\sigma}{\sqrt{n}}$ represent the lower limit

$UL = \bar X +z\frac{\sigma}{\sqrt{n}}$ represent the Upper limit

Since we have all the values given we cn replace like this:

$LL = 420 -3\frac{25}{\sqrt{25}}= 405$ represent the lower limit

$UL = 420 +3\frac{25}{\sqrt{25}}= 435$ represent the Upper limit

So then the limits for this case are (405, 435)

5 0

4 years ago

Yellow-dog contracts A. give workers the right to be represented by a union. B. give a non-union worker the right to enjoy union

mario62 [17]

Answer:

The correct answers is: Give firms the right to require a worker not to join a union as a condition of employment.

Explanation:

A Yellow-dog contract <u>is an illegal contract that contains employment agreements with the condition that workers could not join labor unions or if they were already in a union, they had to resign their memberships or lose their jobs.</u>

It was believed that employers and their workers should be free to negotiate labor agreements between themselves without interference from the government.

Employers challenged labor union opposition to yellow dog contracts by asserting that the agreements were negotiable and workers were not forced to sign them. According to the unions, few workers who refused to sign the anti-union employment agreements were hired.

<u>In the year 1932, the labor unions managed to get Congress to pass legislation, outlawing yellow dog contracts.</u>

8 0

4 years ago

Applying macroeconomic knowledge to explain the fiscal policy of countries in 2008

Alex73 [517]

Hmm this us hard i am 14

6 0

3 years ago

Net income computed under absorption costing will be: higher than net income under variable costing when units produced are grea

nordsb [41]

Answer:

higher than net income computed under variable costing when units produced are greater than units sold

Explanation:

Absorption costing and variable costing techniques are used to compute the accounting cost of various operation. The calculation procedures of both the techniques are different; that is why the results are different. The net income under absorption costing is higher because it takes into account the indirect expenses and indirect costs. Likewise, absorption costing technique also includes manufacturing or overhead cost.

4 0

3 years ago