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masya89 [10]
3 years ago
11

Your teammates, Sara and Juan, are having difficulty cooperating with one another even though their individual assignments are h

ighly related. Which of the following actions is least likely to improve their cooperation?1) Ask them to make suggestions to each another about ways to possibly improve each person’s assignment.2) Have them work on their own and only meet with the rest of the team when absolutely necessary.3) As a team, discuss how each member’s contributions are linked and contribute to the team’s goals.4) Reassign their tasks so that they are working on very different aspects of the team’s project.
Business
1 answer:
Airida [17]3 years ago
7 0

Answer:

Sara and Juan (Uncooperative Teammates)

The action that is least likely to improve their cooperation is:

4) Reassign their tasks so that they are working on very different aspects of the team’s project.

Explanation:

Option 4 makes it impossible for Sara and Juan to come together or work on an aspect of the team's project.  It is the most unlikely way of improving cooperation between the two.  If they continue being unwilling to work together, the team's productivity and morale will deteriorate.  Resentment will grow as costs are overrun, causing loss of business and weakened workplace culture.  Overall, the team will not be able to achieve its goals because the poor relationship will gradually permeate the team's spirit.

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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
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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
Anwar dresses for a cold fall day and steps outside to find it sunny and hot. he goes back inside to change out of his sweater a
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The answer to this question is practical
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Answer:

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Explanation:

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Fact pattern 33-1a berry indicates that she is acting as an agent on behalf of an unidentified client—cuisine catering, llc—when
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Liability to Desean for non performance of the contract may be imposed on BERRY AND CUISINE CATERING.
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The management of Bullinger Corporation would like to investigate the possibility of basing its predetermined overhead rate on a
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Answer:

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Explanation:

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