Giselle states that if Bianca calls out any two side measures of her triangle and one angle measure of her triangle, Giselle will be able to draw a triangle congruent to Bianca's triangle. Is Giselle's statement sometimes, always, or never true? Use concepts of rigid motion to justify your answer.
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Bianca and Giselle are playing a game. The goal of the game is for Giselle to draw a triangle that is congruent to Bianca's triangle. Bianca calls out a combination of side and/or angle measures of her triangle, and Giselle draws the triangle, labeling the measures as she goes.
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Giselle's statement is always true.
Step-by-step explanation:
If Bianca tells 2 sides and one angle of her triangle, Giselle can make the exact triangle.
Now, by using SAS(side angle side) congruency both the triangles will be congruent.
This statement by Giselle will always be true because of the congrency theorem.
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