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The equation of the chord of contact of a point P(x1, y1) with respect to the circle S = 0 is S1 = 0.

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Let (bar)AB be the chord of contact of P (see Fig.). Suppose A = (x2, y2) and B = (x3, y3). The equation of the tangent at A(x2, y2) is S2 = 0.

This tangent passes through P(x1 y1) .

 S21 =0

 S12  = 0.

Therefore, the point A(x2, y2) satisfies the first-degree equation S1 = 0. Similarly, S13 = 0 implies that the point B(x3, y3) satisfies the firstdegree equation S1 = 0. Hence, the equation of the chord (bar)AB is S1 = 0.

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