In the given figure,P and Q are Points on sides AB and AC respectively of a ∆ABC. PQ||BC and divides the ∆ABC into 2 equal Parts in area . The ratio of PA:PB =
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Answer:
1: √2
Explanation:
Given that Area of the Δ APQ = Area of PQCB
That means Area Δ ABC = 2 Area of Δ APQ
Since PQ ∥ BC
Therefore, Δ APQ is similar to Δ ABC
We know that ratio of the areas of two triangles is equal to the square of ratio of their sides in case of similar triangles.
Therefore,
Areaof△ABC
Areaof△APQ
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