Answer:
$10,730
Explanation:
1. Patent: $92,000/15 years = $6,133
$6,133 × 3/12 = $1,533
2.Goodwill: $552,000/15 years= $36,800
$36,800 × 3/12 = $9,200
Total: $1,533 + $9,200= $10,733
Approximately $10,730
Answer and Explanation:
The computation of the margin of safety is shown below:
As we know that
margin of safety = Actual sales - break even sales
For Jakarta, it is
= $500,000 - ($80,000 ÷ 0.40)
= $500,000 - $200,000
= $300,000
And, for maldives, it is
= $6,620,000 - ($2,151,500 ÷ 50%)
= $2,317,000
Answer: Post acquisition integration (B)
Explanation:
Post acquisition integration is a complex process of rearranging and combining businesses to materialize the potential efficiencies and synergies which usually motivate acquisitions and mergers.
The process, is usually lengthy and resource intensive. The importance of post acquisition integration cannot be understated, as it allows an acquiror to acquire the long-term value that he or she seeks from the transaction. It is a vital determinant on value creation for the shareholders in acquisitions and mergers.
Answer:
The correct answer is D. externalities.
Explanation:
An externality is defined as that situation or group of situations that determine that a service good is not reflected at its real market price. In this example, the computer industry is so close that they do not know for sure the benefits they have when offering their goods, and it becomes an advantage in the sense that due to its close location it is possible to establish agreements to manage prices and not enter into direct market competition.
Answer:
The correct solution is "
".
Explanation:
According to the question,
Let,
For stock 1,
The number of shares to be purchased will be "
".
For stock 2,
The number of shares to be purchased will be "
".
For stock 3,
The number of shares to be purchased will be "
".
then,
The cumulative number of shares throughout stock 1 would be well over or equivalent towards the approximate amount of all the shares or stocks for the set limit.
i.e., 
Thus the correct equation is "
".
