Prove that the length of the tangent at any point
of a circle is Perpendicular to the radius though the point of contact..
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here is your answer
Step-by-step explanation:
Proof: We know that, among all line segment joining the point O to a point on l, the perpendicular is shortest to l. Now, OB = OC + BC. B is an arbitrary point on the tangent l. Thus, OA is shorter than any other line segment joining O to any point on
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