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zheka24 [161]
3 years ago
8

Even when he started his first job, Dewayne was not content to be just one of the employees. His boss noticed that he often coac

hed his coworkers about ways to improve their work, even when it wasn’t his job. Dewayne probably has aA. high need for affiliation.B. high need for achievement.C. high need for power.D. low need for achievement.E. high need for attention.F. Next Visit question map
Business
1 answer:
Free_Kalibri [48]3 years ago
7 0

Answer:

C. High need for power.

Explanation:

In this case, his boss often noticed that he often coached his coworkers about ways to improve their work, even when it was not a part of his job description. This clearly shows his high need for power, to control other way of working.

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Does 3d rendering service popular nowaday?
attashe74 [19]

Answer: no

Explanation:

Because

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Which sentence is​ clearest?
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The answer is d. when tomaas sowed mr. white....
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4 years ago
In a homogeneous-good Cornet model where each of the n firms has a constant marginal cost m and the market demand curve is p = a
Jlenok [28]

Answer:

Q=nq=\frac{n}{n+1}\frac{a-c}{b}

if n=1 (monopoly) we have Q^M=\frac{1}{2}\frac{a-c}{b}

if n goes to infinity (approaching competitive level), we get the competition quantity that would be Q^c=\frac{a-c}{b}

Explanation:

In the case of a homogeneous-good Cournot model we have that firm i will solve the following profit maximizing problem

Max_{q_i} \,\, \Pi_i=(a-b(\sum_{i=1}^n q_i)-m)q_i

from the FPC we have that

a-b\sum_{i=1}^n q_i -m -b q_i=0

q_i=\frac{a-b \sum_{i=2}^n q_i-m}{2b}

since all firms are homogeneous this means that q_i=q \forall i

then q=\frac{a-b (n-1) q-m}{2b}=\frac{a-m}{(n+1)b}

the industry output is then

Q=nq=\frac{n}{n+1}\frac{a-c}{b}

if n=1 (monopoly) we have Q^M=\frac{1}{2}\frac{a-c}{b}

if n goes to infinity (approaching competitive level), we get the competition quantity that would be Q^c=\frac{a-c}{b}

7 0
3 years ago
Aikman Company paid dividends of $2,420, $0, $1,440 and $1,010 over the first four years of the company's existence, respectivel
natima [27]

Answer:

$3,642.50

Explanation:

For computing the  average annual amount of net income (loss), first we have to compute the net income which is shown below:

The ending balance of retained earning = Beginning balance of retained earnings + net income - dividend paid

$9,700 = $0 + Net income - ($2,420 + $0 + $1,440 + $1,010)

$9,700 = $0 + Net income - $4,870

So, the net income is

= $9,700 + $4,870

= $14,570

Now the average annual amount of net income is

= \frac{Net\ income}{Number\ of\ years}

= \frac{\$14,570}{4}

= $3,642.50

5 0
3 years ago
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