the tangent at a point of circle is perpendicular to the _______ through the point of contact
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The tangent at any point of a circle is perpendicular to the radius through the point of contact.
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Given: A circle with center O
with tangent XY at point of contact P.
To Prove: OP⊥XY
Proof: Let Q be a point on XY connect OQ
Suppose it touches the circle at R
Hence,
OQ>OR
OQ>OP OP=OR (radius)
Same will be the case with all other points on the circle
Hence,
We get OP is the smallest line that connects
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