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kenny6666 [7]
3 years ago
12

In contrasting equity and efficiency, why do high-tech firms seem to treat their employees better (better wages, benefits, worki

ng environments, vacations, etc.) compared to how landscaping or fast-food franchises treat their employees
Business
1 answer:
shusha [124]3 years ago
3 0

Answer:

High-tech firms are hiring expensive, sophisticated people who are in high demand compared to fast food franchises and treat them better to avoid losing them to other companies

Explanation:

High-tech firms are hiring expensive, sophisticated people who are in high demand. This brings about a better treatment of their employees because if they do not offer these amenities to employees, they would become employees of other high-tech companies. Individuals with low skill levels do not get high salaries or benefits. They are not in as high demand as highly skilled workers. It is efficient, but many would argue that it is not fair.

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Ivanhoe Corporation has fixed costs of $412,800. It has a unit selling price of $4, unit variable cost of $2.40, and a target ne
saul85 [17]

Answer:

Break-even point in units= 1,064,250

Explanation:

Giving the following information:

Fixed costs= $412,800

Unitary variable cost= $2.4

Selling price= $4

Desired income= $1,290,000

<u>To calculate the sales in units required, we need to use the following formula:</u>

Break-even point in units= (fixed costs + desired profit) / contribution margin per unit

Break-even point in units= (412,800 + 1,290,000) / (4 - 2.4)

Break-even point in units= 1,064,250

3 0
3 years ago
At the PR firm where Gerald works, everyone considers him to be very good with his work and depends heavily on his knowledge to
Rashid [163]

Answer:

Expert power.

Explanation:

Expert power is defined as the use of a perceived expertise in a field to get a surbodinate to follow instructions.

The subordinate in this case has a perception that the manager has superior knowledge and skill in a particular activity, and they can gain from this expertise.

For more specialised tasks there is tendency to depend on experts that can guide the surbodinate in job execution.

In this scenario Gerald has expert power because of his experience and skill.

Other workers and even the CEO depend on him for opinion on important matters.

4 0
3 years ago
Read 2 more answers
Suppose the following information: The cost of a full-page color ad in the U.S. national edition of The Wall Street Journal (new
lawyer [7]

Answer:

E) Super Bowl

Explanation:

For computing the lowest CPM we need to do the following calculations

                                   (a)                                  (b)                           (a ÷ b)

Particulars                  U.S. national edition   U.S. audience size   CPM

Wall streel Journal     $327,897                    $1,566,027                  20.94%

USA today                   $207,720                   $1,711,696                    12.14%

Bloomberg

Businessweek             $148,300                    $900,000                   16.48%        

Sports Illustrated         $396,600                   $3,000,000                13.22%

Super Bowl telecast     $3,800,000              $108,400,000          3.51%

As we can see from the above calculations that the super bowl has the lowest CPM

hence, the option E is correct

3 0
3 years ago
All of the following are true about why it is important to complete the Free Application for Federal Student Aid (FAFSA) process
nevsk [136]

Answer:

It allows you to be eligible for early admission

Explanation:

In the Financing Higher Education module, Everfi explains what FAFSA is by stating, "In order to qualify for federal student aid and a lot of other scholarships and grants, you need to fill out the Free Application for Federal Student Aid (FAFSA)". Based on this, you know FAFSA is important because it helps you be eligible for scholarships, grants, and financial aid, but it never says anything about early admission, therefore, making C the answer.

7 0
3 years ago
The market and Stock J have the following probability distributions: Probability rM rJ 0.3 15% 20% 0.4 9 5 0.3 18 12 a. Calculat
wlad13 [49]

Answer:

A) The expected return for the market is 13.5 and stock is 11.6.

B) The standard deviation of the market is 3.85 and stock is 6.22.

Explanation:

\text{The formula to find the expected value.} \\\mu =E(X) = \sum xP(x) \\\text{Expceted return from market.} \\\mu_m = E(rates \ of \ return \ on \ market) \\= (15)(0.3)+(9)(0.4)+(18)(0.3) \\= 13.5 \\\text{The expected rate of return from stock J.} \\\mu_j = E(rates \ of \ return \ on \ market) \\= (20)(0.3) + (5)(0.4) + (12)(0.3) \\= 11.6 \\

\\B. \text{The formula for variance.}\\\sigma ^2 = Var(X) \\= \sum x^2 P(x)- \mu^2 \\Standard \ deviation, \sigma = \sqrt{\sigma ^2} \\\text{Vraince from market.} \\\sigma _m ^2 = \left [ (15)^2 (0.3) + (9)^2 (0.4) + (18)^2 (0.3) \right ] - (13.5)^2 \\= 167.1 - 182.25 \\= 14.85 \\

Standard \ deviation = \sqrt{14.85} \\= 3.85357 \\\text{Variance of stock J.} \\\sigma _j ^2 = \left [ (20)^2 (0.3) + (5)^2 (0.4) + (12)^2 (0.3) \right ] - (11.6)^2 \\= 173.2 - 134.56 \\= 38.64 \\Standard \ deviation \ of \ stock \ J = \sqrt{38.64} \\= 6.216108 \\= 6.22

4 0
4 years ago
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