20 points and brainliest
which statement about the reflection below is true?

the distance between c and p is equal to the distance between c’ and p.
point p is the midpoint of the segment with endpoints of b and b’.
the sides of the pre-image and image are perpendicular to the line of reflection.
the distance between c and p is equal to twice the distance between c and c’.

Choice A) Distance from C to P is the same as the distance from C' to P. In other words, PC = PC'

Explanation:

The reason why choice A is true is because segment PC is perpendicular to the orange dashed line, so we reflect point C over this dashed line to have it land on point C'. the segment PC will also reflect over to land perfectly on the segment PC' which is a congruent segment. Therefore proving that PC = PC'

Choice B is not true. This is because point P is not on the segment from B to B'. Therefore it cannot be the midpoint of BB'

Choice C is not true. A line segment such as AB is not perpendicular to the orange dashed line of reflection, since this line is closer to being parallel than perpendicular. We can move point B so that AB is perfectly parallel to the orange dashed line, and the reflection will still happen.

Choice D is not true. It should be the other way around and the teacher should have said "the distance from C to C' is twice that of the distance from C to P". In short, it should be CC' = 2*CP. Saying CP = 2*CC' is false because CC' is the longer segment.

step-by-step explanation: