Three line segments form the letter N. Rotate the letter N counterclockwise around the midpoint of segment by 180 degrees. Describe the result.

Triangle has coordinates and The image of this triangle after a sequence of transformations is triangle where and

Write a sequence of transformations that takes triangle to triangle .

Two triangles in coordinate plane. Green triangle has point A at negative 5 comma negative 3, point B at negative 4 comma 0, point C at negative 2 comma negative 1. Blue triangle has point A at 1 comma 3, point B at 2 comma 0, point C at 4 comma 1.

Show using transformations or segment lengths that triangle is congruent to triangle .

This design began from the construction of an equilateral triangle. Record at least 3 rigid transformations (rotation, reflection, translation) that take parts of the diagram to congruent parts of the diagram.

Equilateral Triangle D E F and three small congruent circles, centers A B and C. Take every triangle edge and replace its middle third with a circle. Line segment D F passes through Points A, L and K, with L and K on the circle. Line segment E F passes through Points C, I and J, with I and J on the circle. Line segment D E passes through Points B, G and H, with G and H on the circle.