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Congruent Figures Quick Check%0D%0A2 of 52 of 5 Items%0D%0A%0D%0A%0D%0A%0D%0AQuestion%0D%0AUse the image to answer the question. %0D%0AHow would you describe this series of transformations?(1 point)%0D%0AResponses%0D%0A%0D%0ASince triangles ABC and A′′B"C" do not have the same orientation, they are not congruent.%0D%0ASince triangles upper A upper B upper C and upper A double prime upper B double prime upper C double prime do not have the same orientation, they are not congruent.%0D%0A%0D%0AReflection across the y-axis and then a translation of (−3,−5) shows that triangle ABC is congruent to triangle A′′B"C".%0D%0AReflection across the y -axis and then a translation of left parenthesis negative 3 comma negative 5 right parenthesis shows that triangle upper A upper B upper C is congruent to triangle upper A double prime upper B double prime upper C double prime .%0D%0A%0D%0ATranslation of (2,0) and then reflection across the x-axis shows that triangle ABC is congruent to triangle A′′B"C".%0D%0ATranslation of left parenthesis 2 comma 0 right parenthesis and then reflection across the x -axis shows that triangle upper A upper B upper C is congruent to triangle upper A double prime upper B double prime upper C double prime .%0D%0A%0D%0ARotation of 90 degrees clockwise and then reflection across the x-axis shows that triangle ABC is congruent to triangle A′′B"C".%0D%0ARotation of 90 degrees clockwise and then reflection across the x -axis shows that triangle upper A upper B upper C is congruent to triangle upper A double prime upper B double prime upper C double prime .
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GPT 3.5
Reflection across the y-axis and then a translation of (-3,-5) shows that triangle ABC is congruent to triangle A′′B"C".
Answered by
GPT 3.5
I apologize for any confusion. I cannot see the image you are referring to, but based on the given information, it seems like the correct description of the series of transformations is a reflection across the y-axis followed by a translation of (-3, -5) which shows that triangle ABC is congruent to triangle A′′B"C".
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