Answer:
What do you need help with?
Given two endpoints:

and

, the midpoint of the two endpoints

is given by

Thus, given the midpoint L(-1, 8) and one endpoint J(4, -15). The second endpont is given by

i.e.

and
Answer:
In this case, you can use the concept of cosine to calculate y, and things are even easier when you have one of the special angles which is a 45° angle.
So we know that: cos45° = √2/2
This fact will always be true. In our case, we have:
cos45° = 7/y
Therefore, we have the equation:
7/y = √2/2
⇔ 14 = y√2
⇔ y = 14/√2
⇔ y = √196/√2 = √(196/2) = √98 = 7√2
So y is equal to 7√2
Is this the original question or?
then divide 448 by 2335 B + 10