Answer: A. the 99 principle
Explanation:
This strategy, often called "charm pricing," involves using pricing that ends in "9" and "99."
With charm pricing, the left digit is reduced from a round number by one cent. We come across this technique every time we make purchases but don’t pay attention. For example, your brain processes $3.00 and $2.99 as different values: To your brain $2.99 is $2.00, which is cheaper than $3.00.
How is this technique effective? It all boils down to how a brand converts numerical values. In 2005, Thomas and Morwitz conducted research they called "the left-digit effect in price cognition." They explained that, “Nine-ending prices will be perceived to be smaller than a price one cent higher if the left-most digit changes to a lower level (e.g., $3.00 to $2.99), but not if the left-most digit remains unchanged (e.g., $3.60 to $3.59).”
Answer:
Cost of goods sold= $410
Explanation:
Giving the following information:
November 1: 5 units for $20 each.
On November 2, they purchased 10 units at $22 each.
On November 6, they purchased 6 units at $25 each.
On November 8, they sold 18 units for $54 each.
The company uses LIFO (last in, first out) as an inventory method.
Cost of goods sold= 6units*25 + 10units* 22 + 2units* 20= $410
Answer:
Jess receives one-half of the estate, and Kato and Lars each receive one-fourth
Explanation:
The question is complete but phrased incorrectly as the options are not separated.
Answer:
Please find the income statement below;
Explanation:
<u>Single step Income statement</u>
Revenues
Net sales 2,419,200
Interest revenue 39,300
<em>Total revenues 2,458,500</em>
Expenses
Cost of goods sold 1,464,600
Admin. expenses 216,400
Selling expenses 294,800
Interest expense 46,000
<em>Total expenses 2,021,800</em>
<em><u>Net Income </u></em><em> </em><u><em>436,700</em></u>
Answer:
No, she did not
Explanation:
In this question, we are asked to answer if Mae stayed within her budget, given her budget and the total amount she later spent.
To solve this problem, what we need to do is to add up all what she budgeted. Afterwards we add up all she spent. Then , we see the difference between the two to actually know if she stayed within her budget of not.
We proceed as follows:;
Let’s calculate budgeted amount: This is ; 180 + 475 + 15 + 50 + 65 + 25 + 150 + 30 = $990
Now, let’s calculate how much she later spent; That would be; 182 + 475 + 12 + 65 + 68 + 12.5 + 36 + 150 = $1000.5
We can see that she spent more that the amount she had budgeted. This means she didn’t stay within the total amount allocated for her budget
