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Lesson 1: Moving in the Plane

I can describe how a figure moves and turns to get from one position to another.
Lesson 2: Naming the Moves

I know the difference between translations, rotations, and reflections.

I can identify corresponding points before and after a transformation.
Lesson 3: Grid Moves

I can use grids to carry out transformations of figures.

I can decide which type of transformations will work to move one figure to another.
Lesson 4: Making the Moves

I can use the terms translation, rotation, and reflection to precisely describe transformations.
Lesson 5: Coordinate Moves

I can apply transformations to points on a grid if I know their coordinates.
Lesson 6: Describing Transformations

I can apply transformations to a polygon on a grid if I know the coordinates of its vertices.
Lesson 7: No Bending or Stretching

I can describe the effects of a rigid transformation on the lengths and angles in a polygon.
Lesson 8: Rotation Patterns

I can describe how to move one part of a figure to another using a rigid transformation.
Lesson 9: Moves in Parallel

I can describe the effects of a rigid transformation on a pair of parallel lines.

If I have a pair of vertical angles and know the angle measure of one of them, I can find the angle measure of the other.
Lesson 10: Composing Figures

I can find missing side lengths or angle measures using properties of rigid transformations.
Lesson 11: What Is the Same?

I can decide visually whether or not two figures are congruent.
Lesson 12: Congruent Polygons

I can decide using rigid transformations whether or not two figures are congruent.
Lesson 13: Congruence

I can use distances between points to decide if two figures are congruent.
Lesson 14: Alternate Interior Angles

If I have two parallel lines cut by a transversal, I can identify alternate interior angles and use that to find missing angle measurements.
Lesson 15: Adding the Angles in a Triangle

If I know two of the angle measures in a triangle, I can find the third angle measure.
Lesson 16: Parallel Lines and the Angles in a Triangle

I can explain using pictures why the sum of the angles in any triangle is 180 degrees.
Lesson 17: Rotate and Tessellate

I can use properties of angle sums to reason about how figures will fit together.

I can repeatedly use rigid transformations to make interesting repeating patterns of figures.