Answer:
1 CD and 19 movie videos
Explanation:
This is a quadratic programming problem. Given the utility function, product price and budget constraint. the following relation between X and Y is:
When that is inserted in the utility function, the function is:
In order to find the maximization parameter X, the first derivative of the function is needed (leveled with zero), and it is:
The value for X is 1,06 which can be rounded to 1. From the first relation, we see that Y is 19.
Answer:
in order to support the employees during the transitional phase of change, the hospital could try helping the employees get used to the new changes by maybe adding facilities that they are used to or maybe arrange some colleagues that the employees are familiar with to work with them, so they can get used to the new things with some support by their side.
consequences the hospital May face if they don't support their employees to make them feel more comfortable in their workplace, many of their workers May quit and it would be hard to find new employees and it would be time-consuming to teach the new employees all over again.
another consequence is that if their employees are the ones that make a lot of people want to go to their Hospital community, then losing them may make the people that go to the hospital community to not want to return again and maybe leave a bad review, since the help support care and treatment probably isn't the same.
Answer:
<em>C. The individual unit owner</em>
Explanation:
Based on what you actually own, your maintenance responsibilities for the property – and therefore your repair costs, and so on – will vary.
Normally, a unit owner is made responsible for managing all that is a part of his unit system.
For instance, if you identify a "unit" in your condominium complex to include the outside shutters on your windows, it will be your responsibility to maintain that.
If they collapse off from each other a few years after you move in, you probably won't be able to get help from the home owners association (excluding proof that they were defective at first).
