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9. In the given figure, AP is parallel to BC, BP is parallel to CQ. Prove that the areas of triangles ABC and BQP are equal.
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proof :
area of triangle abc = area of triangle bpc [same base bc and lie between same parallel lines ap parallel to bc] ---- (1)
area of triangle pcb = area of triangle [same base bp and lie between same parallel lines bp parallel to cq] -----(2)
FROM 1 AND 2
area of triangle abc = area of triangle bpq..
HENCE PROVED ...
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