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AABC goes through a sequence of transformations to form AABC. The sequence of transformations involved is a __ followed by a __.

a) Reflection, Rotation
b) Translation, Dilation
c) Rotation, Reflection
d) Dilation, Translation

1 Answer

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Final answer:

The question asks about a sequence of geometric transformations that results in a triangle AABC, which implies the transformations maintain congruence or place the triangle back in its original position. Due to the lack of context or diagrams, we cannot provide a definitive answer about which transformations these are.

Step-by-step explanation:

The question presented refers to a sequence of transformations applied to triangle AABC that results in a triangle with the same notation. If we ignore irrelevant parts and typos, we see the question is asking about geometric transformations. The options suggest that two transformations occur in sequence to leave the triangle unchanged. Because the triangle ends up being AABC again, we know the transformations must either result in the triangle being exactly as it was before or being congruent to the original (perhaps reflected or rotated, but effectively the same).

However, because the question is ambiguous without additional context or diagrams, it isn't possible to determine the correct transformations reliably. Such geometric transformations include reflection, rotation, translation, and dilation. Without more information, we cannot provide a definitive answer to this question.

User Roberto Aguilar
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