prove that the line perpendicular to a radius of a circle at its outer end is a tangent to the circle
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Given:
a line perpendicular to the outer end of the radius of a circle
To find:
it is a tangent to the circle
Solution:
We know that no point in a circle is linear, if we draw a line perpendicular to the outer end line of radius at point P, the perpendicular line touches only point P, making it a tangent at point P.
Hence, the line perpendicular to a radius of a circle at its outer end is a tangent to the circle
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