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In the grid below, π΄π΅πΆπ· has been transformed to obtain π΄β²π΅β²πΆβ²π·β².
Tuesday, September 5, NAME: ____________________________________ PERIOD: _________ In the grid below, π΄π΅πΆπ· has been transformed to obtain π΄β²π΅β²πΆβ²π·β².
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In the grid below, π΄π΅πΆπ· has been transformed to obtain π΄β²π΅β²πΆβ²π·β².
Tuesday, September 5, NAME: ____________________________________ PERIOD: _________ In the grid below, π΄π΅πΆπ· has been transformed to obtain π΄β²π΅β²πΆβ²π·β². a. This type of transformation is called a translation. Describe in your own words the movement of a figure that has been translated. b. Show on the picture how you would move on the coordinate plane to get from π΄ to π΄β, π΅ to π΅β, πΆ to Cβ, and π· to Dβ (Use a dashed line or a highlighter if you have one)
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In the grid below, π΄π΅πΆπ· has been transformed to obtain π΄β²π΅β²πΆβ²π·β².
Tuesday, September 5, NAME: ____________________________________ PERIOD: _________ In the grid below, π΄π΅πΆπ· has been transformed to obtain π΄β²π΅β²πΆβ²π·β². d. The coordinate rule for this translation is (π₯, π¦) β (π₯ + 6, π¦ + 3). Connect this notation to your answer for part b. and to the coordinates of corresponding vertices in the table from part c.. π΄π΅πΆπ· is called the pre-image and π΄β²π΅β²πΆβ²π·β² is called the image. The pre-image is the figure prior to the transformation and the image is the figure after the transformation. π΄ and π΄β², π΅ and π΅β², πΆ and πΆβ², and π· and π·β² are corresponding vertices.
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2. In the grid below, Ξπ
ππ has been translated to obtain Ξπ
β²πβ²πβ².
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3. Draw and label the image of the figure below for the translation (π₯, π¦) β (π₯ + 5, π¦ β 3)
Which direction(s) will you translate to create the image? How many units in each direction?
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4. Draw and label the image of the figure below for the translation (π₯, π¦) β (π₯ β 7, π¦)
Which direction(s) will you translate to create the image? How many units in each direction?
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Using a Ray as a Vector UP 2 or (y + 2) LEFT 4 or (x β 4)
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VECTOR EF translates as (π₯, π¦) β (π₯ - 4, π¦ + 2)
ο Open your Engage NY workbooks to page S.12 VECTOR EF translates as (π₯, π¦) β (π₯ - 4, π¦ + 2)
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Turn to Page S.13 in your Engage NY workbook.
2. Which figure(s) were not moved to a new location on the plane under this transformation?
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Turn to Page S.14 in your Engage NY workbook
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ο Turn to Page S.15 in your Engage NY workbook
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ο Turn to Page S.16 in your Engage NY workbook
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ο Turn to Page S.25 in your Engage NY workbook
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P ( -4, 3 ) Pβ ( 4, -3 )
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