Given:
Consider the line segment YZ with endpoints Y(-3,-6) and Z(7,4).
To find:
The y-coordinate of the midpoint of line segment YZ.
Solution:
Midpoint formula:

The endpoints of the line segment YZ are Y(-3,-6) and Z(7,4). So, the midpoint of YZ is:



Therefore, the y-coordinate of the midpoint of line segment YZ is -1.
I agree. The answer is choice A.
There is a downward trend going on. As x gets larger, y seems to be getting smaller. Though we have a weak correlation because the points aren't all close to the same straight line. They seem to be randomly scattered.
Note: if we ignore the outlier, then the correlation gets a bit stronger, but not much so.
Let x be the numbers. The union between the conditions, x < - 3 or greater than or equal to 5 is,
-3 > x ≥ 5
The numbers do not have the intersection. Thus, the answer to this item is all number that fall into the conditions, -3 > x ≥ 5.
Answer: there is your answer and how
Step-by-step explanation: