Answer:
AP is not congruent to PB
Step-by-step explanation:
If CP were a perpendicular bisector of AB, a couple of conditions would be true:
- CP would be perpendicular to AB (which it is)
- CP would bisect AB (which it does not)
If CP were to bisect AB, then point <em>P would be the midpoint of AB</em>, and you would have AP ≅ PB. Segments marked congruent in the diagram would include both AP and PB. (If CP were also perpendicular to AB, then C would be equidistant from A and B.)
__
The fact that CP is congruent to PB has no meaning in this context. It is only marked that way for the purpose of creating confusion.
What does -4x5y15 equal to ?
No because it cleans your skin.
The second one and the last one
1. If Rachel's free-throw percentage is 60%, you can take 4 index cards away since 100 - 40 = 60%. For example, if those 10 index cards represent 10 free-throws, and her percentage is 60%, just take 60 away from the total (100%).
2. For the simulation, it's the same as problem 1. Since 50 is the total amount of shots she is going to take, and you know she is going make 60% of them, take 60% from 50 which gives you 30. That means she will make 30 of them and miss 20 of them
I hoped I helped
X8lue83rryX
