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Question
which figure represents the image of parallelogram lmnp after a reflection across the line y = x? figure a figure b figure c figure d
Step1: Recall reflection rule
When reflecting a point $(x,y)$ across the line $y = x$, the new - point is $(y,x)$.
Step2: Apply rule to parallelogram
Apply this rule to each vertex of parallelogram LMNP. The orientation and position of the parallelogram will change according to this transformation.
Step3: Identify correct figure
By comparing the original parallelogram LMNP with the given figures A, B, C, and D, find the one that matches the result of the reflection across $y = x$.
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(Without seeing the actual figures A, B, C, D, we can't give a specific answer. But the general method is as above. If we assume we have compared them correctly), if the figure obtained by swapping the x - and y - coordinates of all vertices of LMNP matches figure B, then the answer is figure B. You need to actually apply the reflection rule to the vertices of LMNP and compare with the given figures to get the definite answer.