If `(a, b)` is a point on the chord `AB` of the circle, where the ends of the chord are `A=(-2, 3) and B=(3, 2)` then:

IF (alpha, beta) is a point on the chord PQ of the circle x^(2)+y^(2)=25 , where the coordinates of P and Q are (3, -4) and (4, 3) respectively, then

Let (a, b) is the midpoint of the chord AB of the circle x^2 + y^2 = r^2. The tangents at A and B meet at C, then the area of triangle ABC

(a,b) is the midpoint of the chord AB of the circle x^(2)+y^(2)=r^(2) . The tangents at A,B meet at C, then the area of triangleABC=

Find the coordinates of a point A, where AB is diameter of the circle with centre C (2,-3) and B is the point (3,4).

(-2,3) is the middle point of chord AB of the circle x^(2) +y^(2) = 81 . The equation the circle through the point A, B and (0,1) is

The point on the parabola x^2 = y + 2 , where tangent is perpendicular to the chord joining A-= (14, 2) and B-= (2, 4) (A) (-3, 7) (B) (3, 7) (C) (4, 14) (D) (2, 2)

The point on the parabola x^2 = y + 2 , where tangent is perpendicular to the chord joining A-= (14, 2) and B-= (2, 4) (A) (-3, 7) (B) (3, 7) (C) (4, 14) (D) (2, 2)