Internal control is defined as the procedures and processes used by a company to safeguard its assets, process information accurately and to ensure compliance with laws and regulations.
<h3>Internal control</h3>
Internal controls also include the measures a company takes to ensure its employees comply with all laws and regulations and do not steal company assets. Physical controls like door locks, area restrictions, safes and surveillance equipment are internal controls, too.
Internal controls are policies, procedures, and technical safeguards that protect an organization's assets by preventing errors and inappropriate actions. Internal controls fall into three broad categories: detective, preventative, and corrective.
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Answer: Licensing
Explanation:
John's ingredient is his intellectual property. By giving the right regarding the usage of the ingredient to another business entity and by receiving a sales volume related <em>royalty payment</em> for each box sold, John is involved in a <em>licensing agreement</em>.
Two parties are involved in each licensing agreement: the licencor and the licencee. In this example, John is the licencor and the cereal manufacturer is the licencee. Both of the parties sign the licensing agreement, which is active over a specified amount of time.
Licensing is not to be confused with <em>franchising</em>. It refers to a specific business model when the franchisee operates under the brand (logo and trademark) of the franchiser, but essentially keeps its independence branch-wise. Best examples are McDonald's and KFC.
Answer:
<u>Requirement 1:</u> Production Output will be 61.42 Units.
<u>Requirement 2:</u> Production Output will be doubled.
<u>Requirement 3:</u> Constant Returns to Scale
Explanation:
<u>Requirement 1:</u>
The output at K=46 and N=82 is given as under:
Y = (46)^1/2 * (82)^1/2
Y = 61.42 Units
<u>Requirement 2:</u>
Now if we double "K" and "N" then:
Y' = (2K)^1/2 * (2N)^1/2
Y' = 2 [(K)^1/2 * (N)^1/2]
Y' = 2Y
This means that the output will be doubled.
<u>Requirement 3:</u>
Option A. Constant Returns to Scale
Constant returns to scale occurs when the increase in the input causes same proportional increase in the production output. Such same proportional increase in the production output is referred to as Constant Returns to Scale.
In the given scenario, as the production output doubles with the doubling of input which was seen in the requirement above. We can say that the production function is characterized by Constant Returns to Scale.
Inconsistency.
Humans aren't perfect so their services will naturally vary and not always be consistent.
This is one of the "4 i's" of service (inconsistency, intangibility, inseparability, and inventory) or 4 elements that make services different from goods.
