Answer:
Product warrant liability to be reported as on 31.12.2021* is $3.124
<em>*The procedures are attached in a microsof excel document. </em>
Explanation:
This amount will be recognized as a liability only if product warranty amount can be rmeasured reliabily and there is probability that there will be an outflow of funds.
Answer:
The formula for average is =AVERAGE(E15,E16).
The formula for highest is =MAX(F15,F16).
The formula for lowest is =MIN(G15,G16).
Explanation:
In MS Excel, on the left hand side below the tool bar there is a small box which tells the cell name where the cursor is clicked, the name of the cell can be changed from here easily, click on the desired cell and then by clicking on the box you can enter the name of the cell. After a cell is renamed the formula can be written by simply putting the name of the cell instead of the original e.g. E13
The formula for average is =AVERAGE(E15,E16).
The formula for highest is =MAX(F15,F16).
The formula for lowest is =MIN(G15,G16).
The cells provided in the formula above is just an example and more than two cells can be selected.
<span>For Auslese, the medium sweet wine is made from late picked ripe grapes that are affected by Noble Rot. For Beerenauslese, a very sweet wine is made from very ripe grapes that are affected by Noble Rot. For Trockenbeerenauslese, a very sweet wine made from even riper grapes that are affected by Noble Rot.</span>
Answer:
The correct answer is letter "B": market opportunity.
Explanation:
A market opportunity represents an external factor -typically a problem- that potentially could create a business opportunity for a company. In some cases, the market opportunity pushes firms to innovate in products tailor-made to cover the need in question or to adapt an existing product to that need.
Answer:
Explanation:
First, convert the basis points to a percentage or decimal;
1 basis point = 0.01% or 0.0001 as a decimal
Then 443 basis points as a decimal will be;
443 *0.0001 = 0.0443 or 4.43% as a percentage
Next, since the BB bond is 4.43% above the U.S. Treasury yield of 2.76%, find the Yield to maturity(YTM) by adding the 4.43% to the 2.76%;
YTM = 2.76% + 4.43%
YTM = 7.19%
