Find the image of triangle ABC, for A(3, 3), B(9, 3) and C(6, 7), after a glide reflection described. Translation (x, y) maps to (x, y + 1) ; Reflection in y =1

Question

please help

Answer 1

Hey! Lets solve this shall we ?

So, we must find the image coordinates from point ABC after translating and reflecting across the line y = 1.

Now, A(3,3) turns into A'(3,4), B(9,3) turns into B'(9,4) and C(6,7) turns into C'(6,8) after making the translation. Now we must turn these points into a final point after reflecting about the line y = 1. We subtract 1 from each y-value of each point then compute 1 minus the y-value of the translation point such that

A'(3,4) => A"(3,-2)

B'(9,4) => B"(9,-2)

C'(6,8) => C"(6,-6)



I hope this helped!