mmmmm......mela question....
plzzz sove 7 and 8 urgent....
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Q7
PQR is a triangle in which DE || QR. Line DE intersects PQ at D so that PD = DQ
To Prove: PE = ER
In Δ PQR and Δ PDE;
(Because as per BPT, these are similar triangles.)
Hence; E is the midpoint of PR proved.
Q8
The figure from the previous question can be used to solve this question.
ABC is a triangle in which D and E are mid points of PQ and PR respectively.
To Prove: DE || QR
In Δ PQR and Δ PDE;
Hence, as per BPT these triangles are similar.
Hence; DE || QR proved.
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