In figure 2.8, sides of ZPQR and ZXYZ are parallel to each other. Prove that, PQR ~XYZ
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Answer:
Here,
PQ∥XY and PQ=XY
PR∥XZ and PR=XZ
Taking ΔPQR and ΔXYZ,
PQ=XY
PR=XZ
∠QPX=∠YXM=a
∠RPX=∠ZXM=b
∠XYZ=∠YXM+∠ZXM=a+b
∠XYZ=∠QPR=a+b
⇒ΔPQR≅ΔXYZ
Hence, proved.
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