CHORD : Intersection Point of Line and Circle are Real and Distinct.

TANGENT : Intersection point of line and Circle are Coincident.

Line and Circle have No Intersection Point.

The equation of the locus of the middle point of a chord of the circle x^(2)+y^(2)=2(x+y) such that the pair of lines joining the origin to the point of intersection of the chord and the circle are equally inclined to the x-axis is x+y=2( b) x-y=22x-y=1( d ) none of these

No.of possible Intersection Points between lines Circle

If two intersecting chords of a circle make equal angles with the diameter passing through their point of intersection,prove that the chords are equal

Find the locus of the mid point of all chords of the circle x^(2)+y^(2)-2x-2y=0 such that the pairof.lines joining (0,0)& the point of intersection of the chords with the circles make equal an axis of x.

If two equal chords of a circle intersect within the circle,prove that the line joining the point of intersection to the centre makes equal angles with the chords.

If two equal chords of a circle in intersect within the circle,prove that : the segments of the chord are equal to the corresponding segments of the other chord.the line joining the point of intersection to the centre makes equal angles with the chords.

If two equal chords of a circle in intersect within the circle,prove that: the segments of the chord are equal to the corresponding segments of the other chord.the line joining the point of intersection to the centre makes equal angles with the chords.