After the civil war, CORPORATION became the major form of business organization because of its ability to raise money through the sale of shares of stock. A corporation is a type of business that is owned by stockholders who share its profits but are not personally responsible for its debts.
I think it could possibly be d?
Answer:
If the company process further the units, income will decrease by $600.
Explanation:
Giving the following information:
A company has a process that results in 1,300 pounds of Product A that can be sold for $13.00 per pound.
An alternative would be to process Product A further for $13,600 and then sell it for $23.00 per pound.
We need to determine the result of further processing the product.
Sell as-is:
Effect on income= 1,300*13= $16,900 increase
Continue processing:
Effect on income= 1,300*23 - 13,600= $16,300
It is more profitable to sell the units before further processing.
992 candy bars must be sold to maximize revenue.
<h3>
What is revenue?</h3>
- The total amount of income generated by the sale of goods and services related to the primary operations of the business is referred to as revenue in accounting.
- Commercial revenue is also known as sales or turnover.
- Some businesses make money by charging interest, royalties, or other fees.
To find how many candy bars must be sold to maximize revenue:
The price of a candy bar is determined by the quantity sold:
- p(x) = 124 - (x/16) where x is in 1000s.
If the candy bar's price is p(x), the revenue function is:
- R(x) = p(x) · x = 124 · x - x²/16
Find the solution of R'(x) = 0 to maximize R(x):
- R'(x) = 124 - x/8
- 124 - x/8 = 0
- x = 992
Therefore, 992 candy bars must be sold to maximize revenue.
Know more about revenue here:
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The correct question is given below:
If the price of a candy bar is p(x) cents then x thousand candy bars are sold. The price p(x) = 124-(x/16). How many candy bars must be sold to maximize revenue?
Answer:
Utility increases at a decreasing rate.
Explanation:
Utility is the total satisfaction derived from consumptjon.
The utility function measures the total satisfaction derived from consumptjon.
Utility increases at a decreasing rate.
This can be illustrated with an example.
Imagine I am coming from a desert with no access to drinking water. I am very thirsty. The satisfaction I would derive from the first cup of water would be the highest. After my first cup, the utility I would derive from other cups would be diminishing.
