2/10/2017 Prebell WB p. 195 # 1 β 2 Reflecting About the Origin β’ Double reflection across π₯β and π¦βaxes β’ Find the opposites of both coordinates. β’ (π₯, π¦) β (βπ₯, βπ¦) Get out your planner and composition book! The vertices of a quadrilateral are π(0, 0), πΆ(1, 3), πΉ(5, 3) and πΊ(4, 1). Find the coordinates of its image after a reflection about the origin. The vertices of a triangle are πΈ(β1, β2), π(0, 3), and π(3, 1). Draw the figure and its image after a reflection about the origin. What are the coordinates of the image? Describe the transformation shown. Describe the transformation shown. 1 2/10/2017 Translate the triangle 1 unit right and 5 units down. Then, reflect the image in the π¦-axis. Reflection Rules β’ Reflect across π β axis (π₯, π¦) β (π₯, βπ¦) β’ Reflect across π β axis (π₯, π¦) β (βπ₯, π¦) β’ Reflect about the origin (π₯, π¦) β (βπ₯, βπ¦) β’ Reflect across π = π (π₯, π¦) β (π¦, π₯) β’ Reflect across π = βπ (π₯, π¦) β (βπ¦, βπ₯) Reflect the figure across the line π¦ = π₯. Then, translate 5 units right and 1 unit down. Reflect the trapezoid in the π₯-axis. Then translate the trapezoid 2 units left and 3 units up. 2
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