Answer:
The answer is intensive distribution strategy.
Explanation:
Intensive distribution strategy occurs when a company tries to sell their products through as many outlets as possible, thus ensuring that customers will encounter the company’s products in various distributor points. It is generally done to increase sales of products. Companies that would use this type of strategy are typically those that are competing in a perfect competition market, since product unavailability would just make customers of the product use a different brand from a competitor’s company instead.
Answer:
concentration strategy
Explanation:
This is an approach in which a business focuses on a single market or product which allows the company to invest more resources in production and marketing in that one area.
Answer:
Future value
Explanation:
The name for computation that allows you to determine how much money to deposit now to earn a desired amount in the future is "Future value." Future value is the equivalent of an asset at a particular date. It estimates specific nominal future sum of cash that an invested sum of money is "worth" at a stipulated period in the future considering a specific interest rate, or more commonly, rate of interest; it is the immediate price multiplied by the aggregation function.
Answer:
The boy: 8 years old
The sister: 11 years old
Explanation:
We assume that the age at present of the boy is x (years old).
As he is younger than his sister 3 years, so that his sister's present age is great than x 3 years
=> Her present age is: x + 3 (years old)
Two years ago, the boy is younger than present two years
=> The boy's age two years ago is: x - 2 (years old)
Similarly, the sister's age two years ago is: (x+3)-2 = x + 1 (years old)
As given, two years ago he was two-thirds of his sister's age, so that we have:
<em>The boy's age two years ago = </em>
<em> × the sister's age two years ago</em>
⇒ 
⇒ 
⇒ 
⇒ 
⇒ 
=> x + 3 = 8 + 3 = 11
So the present age of the boy is 8 years old, of the sister is 11 years old
Answer:
c. The present value of the perpetuity has to be higher than the present value of either the ordinary annuity or the annuity due
Explanation:
Considering the following statements:
- the ordinary perpetuity, the payments must occur on the first day of each monthly period. Hence this statement is incorrect.
- The ordinary annuity would be more valuable than the annuity due if both had a life of 10 years. Incorrect.
- In case of perpetuity the times is not limited, hence would get the higher return.