IM Geo.3.6 Lesson: Connecting Similarity and Transformations

What’s wrong with this dilation?
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[/img][br][br]Why is [math]GHFE[/math] not a dilation of [math]ADCB[/math]?
Sort the cards into categories of your choosing. Be prepared to explain the meaning of your categories.
[size=150]Your teacher will assign you one card.[/size][br]Write the sequence of transformations (translation, rotation, reflection, dilation) to take one figure to the other.[br]
For all the cards that could include a dilation, what scale factor is used to go from Figure [math]F[/math] to Figure [math]G[/math]? [br]
What scale factor is used to go from Figure [math]G[/math] to Figure [math]F[/math]?
Find a sequence of transformations that takes Figure G to Figure F.
How does this sequence compare to the sequence that took Figure [math]F[/math] to Figure [math]G[/math]?
[size=150]Are the triangles [b]similar[/b]?[/size][br][size=100][img]https://i.ibb.co/5Wqyzbw/Geo-3-6-3.png[/img][/size][br][img]data:image/png;base64,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[/img][br]
Write a sequence of transformations (dilation, translation, rotation, reflection) to take one triangle to the other.
Write a similarity statement about the 2 figures, and explain how you know they are similar.[br]
Compare your statement with your partner’s statement. Is there more than one correct way to write a similarity statement? Is there a wrong way to write a similarity statement?[br]
Chiudi

Informazioni: IM Geo.3.6 Lesson: Connecting Similarity and Transformations