Answer:
$607,250 outflow
Explanation:
Net Working Capital is the amount of money needed to maintain operations on a day to day basis.
Net Working Capital = Current Assets - Current Liabilities
where,
<u>Current Assets are calculated as :</u>
Inventory $216,000
Accounts Receivable ($525,000 x 1.09) $575,250
Total $788,250
and
Current Liabilities = $181,000
therefore,
Net Working Capital = $788,250 - $181,000 = $607,250
Conclusion
The project's initial cash flow for net working capital is $607,250 outflow.
Answer:
Consider the following explanation
Explanation:
Option A, B and D are correct, It will reduce the profit of the company who is loosing the monopoly, and fewer drugs will be invented in the market and firms are loosing the monopoly, and the sunk cost will increase.
Answer:
A group of countries imposing few or no duties on trade with one another and a common tariff on trade with other countries is called common market.
Explanation:
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The Stackelberg solution can be used to find the perfect or stable Nash equilibrium or equilibria.
<h3>What is this equilibrium about?</h3>
Other answers:
Based on the above, Note that the strategy profile is one where one serves best each player, and based on the strategies of the other player and it covers the fact that all player playing in a Nash equilibrium must be in every subgame.
Note also that The Stackelberg leadership model is said to be a kind off strategic game that is played in economics where the leader firm is known to moves first and then the follower firms is said to then move in a sequential manner and I think, the solution do not change if stackelberg game is considered in the long run.
I believe that the stackelberg leader will not collude with the stackelberg follower but in a lot of cases, there may be a collusion.
Yes, a Stackelberg leader can be more likely or less likely to merge with the follower firm as a merger can be profitable to them.
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Answer:
$40
Explanation:
Overhead per machine hour = Overhead ÷ 250,000 machine hours
= $750,000 ÷ 250,000
= $3
Cost of each unit:
= Direct material + Direct labor + Overhead
= $14 + $20 + (machine hours per unit × Overhead per machine hour)
= $14 + $20 + (2 × $3)
= $40
Therefore, the cost of each unit produced is $40.
