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Prove that the diagonals of the square bisect the interior angles.
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i got it...i think this may wrk
triangle PQR is congruent to triangle PSR by the SSS congruence property So because corresponding parts of a triangle are congruent, we know that angle SRP is congruent to angle QRP. This shows us that angle SRQ has been bisected. The same can be said about angle SPQ Repeat this whole process for the other two interior triangles to show that the other two angles are also bisected.
k:)
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is that a new question?
noo my answer for ^ one:PP
should i solve your question or is it cloased
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