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Geometry Solve Problems Organize Model Compute Communicate Measure Reason Analyze.

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Presentation on theme: "Geometry Solve Problems Organize Model Compute Communicate Measure Reason Analyze."— Presentation transcript:

1 Geometry Solve Problems Organize Model Compute Communicate Measure Reason Analyze

2  The result of moving a shape according to a rule; translations, reflections, and rotations are all ways to transform shapes.

3  Perform a single transformation (translation, rotation or reflection) of a 2-D shape, and draw and describe the image.  Identify and describe a single transformation, including a translation, rotation and reflection of 2-D shapes.

4  The result of sliding a shape along a straight line.  Translation Rule: A way of describing a translation with pictures or numbers. Ex: 2 units left, 2 units up

5  ion/translationload.html ion/translationload.html

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9  the 2-D shape and its image are congruent (size and shape are the same)  the 2-D shape and its image have the same orientation (that is, if we go around the object ABCD in a clockwise direction, we should be able to also go around its image A'B'C'D' in a clockwise direction.)

10  Lesson #1: Page 153, # 1, 2 & 3  Tasks # 1, 2, 3, & 4  Workbook, page 37  Extra Practice Sheets 1 & 2

11  The result of flipping a 2-D shape across a line of reflection.  Line of Reflection: A line that falls exactly halfway between the points of a shape and the matching points of its reflection.

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14  - a 2-D shape and its image are congruent  - a 2-D shape and its image are of opposite orientation (This is, if we go around the object ABCD in a clockwise direction, the image A'B'C'D‘ would require a counter-clockwise direction.)

15  Lesson # 3: Page 158, # 1, 2, 3, 4, & 9  Tasks # 7, 8, & 9  Workbook pages 38 & 39

16  The result of turning a shape.  Center of Rotation: The point that a shape turns around  Clockwise (cw): The direction a clock’s hands move.  Counterclockwise (ccw): The opposite direction to clockwise.  Orientation: When the orientation of a shape changes, the vertices of the shape will be in a different order.

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18  TeacherLED Interactive Whiteboard Resource Rotation Around Point TeacherLED Interactive Whiteboard Resource Rotation Around Point

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20  the direction of the turn  the fraction of the turn  the point of rotation

21  Lesson # 4: Page 160, # 2, 3, 4, 5, 6, & 9  Workbook pages 40


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