Answer:
Answers are stated below
Explanation:
The following can be checked:
unlimited viewing
- improving organisation process.
- confidentiality is not a feature of wiki, since it is available for all.
Answer:
True
Explanation:
Generally Acceptable Accounting Principles (GAAP) is only applicable in the United States of America whereas International Financial Reporting Standards (IFRS) has been adopted by most countries on the globe. This makes Report prepared on IFRS more comparable and make it easier to raise capital globally.
Answer:
New stock value = $79.40
Total stock value = $14,292
Explanation:
GIVEN the following ;
Number of shares of stock = 180
Current price = $82.45 per share
Dividend = $3.05 per share.
Ex dividend date = February 4
Value of stock on February 4 =?
The Ex dividend date may be regarded as the day whereby payment of dividend and reinvestment is held.
Assuming no taxes, The value of the stock will drop by the same amount of the current dividend on February 4.
Therefore,
New stock value = current stock price - dividend per share
New stock price = $82.45 - $3.05 = $79.40
New stock value = $79.40 per share.
Total stock value :
$79.40 × 180 = $14,292
Answer:
B
Explanation:
When goods produced in a country are sold to other countries, it is known as export.
When a country purchases a foreign produced good, it is known as import
the difference between export and import is known as net export.
Net export increases when export increases and decreases when import decreases.
As a result of the sale of the computer, US net export would increase and France's net export would decrease.
Answer:
$1.2 per mile
Explanation:
Computation of the variable cost per mile using the high-low method
Using this formula
Variable cost per mile = (Highest activity cost - Lowest activity cost)/(Highest activity - Lowest activity)
Let plug in the
Variable cost per mile= (14,721 - 13,503)/(8,510 - 7,495)
Variable cost per mile= 1,218/1,015
Variable cost per mile=$1.2 per mile
Therefore the Variable cost per mile will be $1.2 per mile.