Answer:
$16,400
Explanation:
Depreciation for 2020 is calculated as;
= (Cost - Nill value) × 50% × 6/12[July to December)
Given that ;
Cost = $65,600
Depreciation = ($65,600 - 0) × 0.5 × 6/12
Depreciation = $16,400
Therefore, depreciation for 2020 is $16,400.
Answer:
$16.27
Explanation:
For computing the intrinsic value, first we have to compute the earning per share which is shown below:
Earning per share = (Net income) ÷ (Number of shares outstanding)
= ($14.73 million) ÷ (20.05 million shares)
= 0.734
Now the intrinsic value would be
= Earning per share × P/E ratio
= 0.734 × 22.17
= $16.27
Answer:discover where the company's product or brand is on these attributes in the minds of potential customers.
Explanation: The position of a product in the minds of Customers or consumers is a vital factor in determining the sales that can be generated from the product. The perception of potential customers is necessary,so a good marketer or business organisations must ensure that it works to improve upon the perception of its customers concerning it's products or services.
discovering where the company's product or brand is on these attributes in the minds of potential customers is one of the four steps required.
<span>Because the ego is the rational part of the personality, it sometimes plays referee between the wishes of the Id and the Superego. The ego or your ego is referred to be your conscious mentality and it is also your perception of your own self.</span>
The difference between the standard cost of a product and its actual cost is called a cost variance. Therefore the statement is true.
<h3>What is the objective of variance?</h3>
Changing across all of the pieces of information in a data set, variance is a measurement of distribution. It enables us to estimate how far away a set of factors are from each other.
To describe the variation or difference between the standard cost of a product and its actual cost the use of cost variance is done. It is utilized to estimate the financial performance of any project.
Therefore, the statement is True.
Learn more about Variance, here:
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