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What values of x and y will make △ ABC similar to △ QRP in the figures given below ?
If in Δ ABC and Δ PQR, we have AB/QR = BC/PR = CA/PQ then:
Assertion (A): Two triangles are similar if their corresponding sides are in the same ratio. Reason (R): This condition is known as the SSS criterion of similarity.
Assertion (A): The SSS criterion is sufficient to prove the similarity of two triangles. Reason (R): All corresponding angles will be equal if the sides are proportional.
If in two triangles ABC and PQR, AB/QR = BC/PR = CA/PQ, then :
The sides AB, BC and median AD of a ∆ABC are respectively propotional to the sides PQ, QR and the median PM of ∆PQR. Show that ∆ABC ~ ∆PQR.
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