Equation of chord bisected at given point

Equation of a chord with a middle point | Parametric form of circle

Equation of a chord with a middle point | Parametric form of circle

Equation of chord with middle point given

Director circle || Equation OF chord with a givin middle point ,chord OF contact

Equation of chord whose midpoint is given

Equation of chord whose midpoint is given

The equation of a circle is x^(2)+y^(7)2=25 The equation of its chord whose middle point is (1,-2) is given by

The transverse axes of a rectangular hyperbola is 2c and the asymptotes are the axes of coordinates, show that the equation of the chord which is bisected at the point (2c , 3c) " is " 3x + 2y = 12c .

Prove that all the chords of a circle through a given point within it,the least is one which is bisected at that point.