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The line intersects the curve at points A and B. The circle on AB as diameter passes through the origin. Then the value of is \displaystyle\text{____________}
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Question 1
A point is moving in such a way that sum of the squares of perpendiculars drawn from it to the sides of an equilaeral triangle is constant. Prove that its locus is a circle. Question Text | The line intersects the curve at points A and B. The circle on AB as diameter passes through the origin. Then the value of is |