Answer: 720 ways
Step-by-step explanation:
We know that the total number of ways to arrange n things in a row in order is given by Permutations.
i.e. The total number of ways to arrange n things in a row= n!
Therefore, the number of ways to arrange 6 unique CD's in order along a shelf will be :

Hence, there are 720 ways to arrange 6 unique CD's in order along a shelf.
Since the domain are the x-values of the function, we need to find the y-values using those x-values.
- for x=

,

. Now we have our first ordered pair:

- for

,

which gives us our next ordered pair:

- for x=2,

, so (2,1)
- for x=4,

, so (4,2)
- for x=8,

, so our last order pair is (8,3)
Finally we can plug the points and joint them to create our graph:
Missing step : -3x > 24 <== to get that, 10 was added to both sides
The answer is 1 and 2 (I believe, the question isn't very clear).