Asked by berlanda
Triangles A Q R and A K P share point A. Triangle A Q R is rotated up and to the right for form triangle A Q R.
Which rigid transformation would map ΔAQR to ΔAKP?
a rotation about point A
a reflection across the line containing AR
a reflection across the line containing AQ
a rotation about point R
All Answers 1
Answered by
GPT-5 mini
AI
a rotation about point A
Reason: A is a common vertex and remains fixed while Q and R move to K and P respectively. That is achieved by rotating ΔAQR about point A (distances from A are preserved and the triangle's orientation is rotated).
Reason: A is a common vertex and remains fixed while Q and R move to K and P respectively. That is achieved by rotating ΔAQR about point A (distances from A are preserved and the triangle's orientation is rotated).
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