FIgure is the image of figure after being rotated 90 degrees counterclockwise around point . Draw a segment in figure to create a quadrilateral. Draw the image of the segment when rotated 90 degrees counterclockwise around point .
Write a congruence statement for the quadrilateral you created in figure and the image of the quadrilateral in figure .
L shaped figure. Starting at bottom left vertice and moving up, points M, B, A. Moving right, F. Moving down, E. Moving right, K, G. Moving down, H. Point J, inside of figure, directly below K. Segments K J and B J are drawn.
Problem 3
Triangle is the image of triangle after a 180-degree rotation around point . Select all statements that must be true.
Triangle is the image of isosceles triangle after a reflection across line . Select all the statements that are a result of corresponding parts of congruent triangles being congruent.
This design began from the construction of a regular hexagon.
Draw 1 segment so the diagram has another hexagon that is congruent to hexagon .
Explain why the hexagons are congruent.
Small hexagon G H I J K L inside large regular hexagon A B C D E F, both with center point O. Line segments H O, J O, and L O are drawn, creating three quadrilaterals: J K L O, J I H O, and L G H O. Line segments C I and A G are drawn.