The tangent line to a circle may be defined as the line that intersects in a single point, called the point of tangency. See the figure.
If the equation of the circle is x2+y2 = r2 and the equation of the tangent line is y = mx+b, SHOW THAT:
a) r2 (1+m2) = b2 [The quadratic equation x2 + (mx + b)2 = r2 has exactly one solution.
b) The point of tangency is (-r2m/b , r2/b)
c) The tangent line is perpendicular to the line containing the center of the circle and the point of tangency
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Hello. It should be easy for me, but perhaps, It looks as initial description of task, but now question. What is question? What is thing should be resolved? Thanks
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