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The circle OAB where I is the origin and A ,B are points on the coordinate axes is draw such that the distances of points A and B from tangent to the circle at origin are p and q respectively. Prove that the diameter of the circle is p+q and it`s centre is [1/2✓p(p+q), 1/2✓q(p+q)]

The circle OAB where I is the origin and A ,B are points on the coordinate axes is draw such that the distances of points A and B from tangent to the circle at origin are p and q respectively. Prove that the diameter of the circle is p+q and it`s centre is [1/2✓p(p+q), 1/2✓q(p+q)]

Grade:11

1 Answers

Rituraj Tiwari
askIITians Faculty 1792 Points
3 years ago
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