Answer:
Performance obligation:
Revenue is recognized by a company if the contractual obligations are satisfied by transferring the goods and services to a customer. A performance obligation must be identified and separated.
The purchase of vacuum cleaner contract gives raise to only one implied performance obligation. The warranty given is not a performance obligation but a quality assurance. And the warranty cost does not satisfy the contractual obligation of sale.
The one-year warranty is given only on the purchase of the vacuum cleaner. This warranty cannot be sold separately.
Therefore. V should recognize this cost as a warranty expense in the period of sale.
The extended warranty for a period of three years is sold separately. This is a separate performance obligation since the warranty for quality assurance is extended beyond the original period of one year.
This warranty can be purchased by customers separately which is priced separately from the product. This extended period warranty is not included in the implied contract.
Therefore, there exists only one performance obligation in the contract.
-13/16; -7/8; -15/2; 7/4 hope i helped good luck on ur exam :)
1. You'll need to download this data, or copy it down by hand.
2. Rearrange the data from lowest to highest values.
3. You have 24 data points (an even number).
In this case, to find the 1st quadrant, take the left half (that is, the left 12) data points. Since 12 is an even number, you must find the average of the middle two of these 12 data points. Your result is the 1st quadrant.
To find the 3rd quadrant, find the middle two data points of the right-hand 12 data points. Average these two points. The result is the 3rd quadrant.
Answer:
55
Step-by-step explanation:
bisect means to cut in half so it is half of 110 so it is 55
Answer:
Step-by-step explanation:
Given
Shapes: Cube and Cone
Required
Determine the volume
First we calculate the volume of the cube
Where
l = side length = 5.1
Next, calculate the volume of the cone using:
Where
h = 5.1
So, we have:
The volume of the figure is:
