Answer:
The $302,500 is the amount of tuition revenue should the college recognize on February 28
Explanation:
The calculation of amount of tuition revenue should the college recognize on February 28 is computed below:
= Total Amount Received ÷ Number of months
= $1,210,000 ÷ 4
= $302,500
Since the amount of tuition revenue is given for four months and we have to calculate for 1 month. That's why we take four months while calculating.
Thus, $302,500 is the amount of tuition revenue should the college recognize on February 28
Except for A because that’s just what makes sense
Answer:
True
Explanation:
The above statement that, customer relationship management helps the firm answer questions related to the customer segmentation issues of why, when and where to serve target customer is<u> true</u>.
<em>Customer relationship management is a technology which manages relationship between the company and the customers.</em>
Customer relationship management helps in the business in creating good relation with the customer so that the customer start liking the company's product and a loyalty can be develop between both the parties. It take care of customer grievances which is very important because it helps in developing good image among its customers.
<em>Customer relationship management makes the process of sale simple and easy , create a good public image, easy integration . </em>
All of the following are true of dual enrollment except for: answer B. they are far easier than traditional college courses. When a student does dual enrollment, they are just taking the same classes they would after high school, while they are in high school to achieve their college credits sooner. When students take theses classes in high school they end up decreasing the amount of time they have to spend in college because they take these while still in high school. They are also able to earn both high school and college credits at the same time which helps them out long term by decreasing the amount of time students spend in college.
Answer:
c) The firm profix-maximizing output is Q = 200
Explanation:
We have the firm's profit equation
![P =-200 + 80Q - 0.2Q^{2}](https://tex.z-dn.net/?f=P%20%3D-200%20%2B%2080Q%20-%200.2Q%5E%7B2%7D)
To find the maximizing output we have to derivate the equation (marginal profit) and then find Q.
We find the Q that maximizes output by equaling the quation to 0
C is the only one who coincides with the solution.