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Published byEthan Marsh Modified over 2 years ago

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Two or more angles whose measures add up to 90 degrees 30 x

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Two or more angles whose measures add up to 180 degrees 120x

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Opposite Angles formed when two lines intersect. They are always equal! 140

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A line that intersects two or more parallel lines. Corresponding Angles are congruent.

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Wherever he goes, I go. He rotates, reflects and translates.

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My Transformation Buddy….. Translates, Rotates and Reflects

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ROTATIONS = TURNS

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Wherever he goes, I go. He rotates, reflects and translates.

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My Transformation Buddy….. Translates, Rotates and Reflects

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90 degree turn (counter –clockwise) 180 degree turn (counter clockwise) 270 degree turn (counter-clockwise) -90 degree turn or clockwise 90 degrees -180 degree turn or clockwise 90 degrees -270 degree turn (or 270 degree clockwise

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Rotate about the origin.

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90 degree turn (counter –clockwise) 180 degree turn (counter clockwise) 270 degree turn (counter-clockwise) -90 degree turn or clockwise 90 degrees -180 degree turn or clockwise 180 degrees -270 degree turn (or 270 degree clockwise

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1.Plot the points: A (7, 5), B (5, 6), C (3, 4) and D( 4, 1), and form a polygon. 2.Reflect this shape over the y – axis. 3.Translate the shape in #1, (x – 4, y - 3) 4.Rotate the shape in # 1, 180 degrees. 5.Rotate the shape in #1, -90 degrees or 90 degrees clockwise. Name____________________ y x

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1.Plot the points: A (7, 5), B (5, 6), C (3, 4) and D( 4, 1), and form a polygon. 2.Reflect this shape over the y – axis. 3.Translate the shape in #1, (x – 4, y - 3) 4.Rotate the shape in # 1, 180 degrees. 5.Rotate the shape in #1, -90 degrees or 90 degrees clockwise. Name____________________ y x

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1.Plot the points: A (8, 5), B (5, 7), C (3, 6) and D( 4, 1), and E (6,0) and form a polygon. 2.Reflect this shape over the x – axis. 3.Translate the shape in #1, (x – 6, y - 3) 4.Rotate the shape in # 1, 180 degrees. 5.Rotate the shape in #1, 90 degrees or 90 degrees counter-clockwise. Name____________________

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Opposite Angles formed when two lines intersect. They are always equal! 140

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Two interior angles on the opposite side of the transversal. They are always equal if the two lines are parallel.

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Two exterior angles on the opposite side of the transversal. They are always equal if the two lines are parallel.

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1.2 Angle Relationships and similar triangles

1.2 Angle Relationships and similar triangles

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