[" The point on the line "3x+4y=5" which "],[" is equidistant from "(1,2)" and "(3,4)" is: "],[[" (A) "(7,-4)],[" (B) "(15,-10),(1/7,8/7)],[" (C) "(0,5/4),]]

The point on the line 2x-3y=5 which is equidistant from (1,2) and (3,4) is

The point on the axis which is equidistant from (-4,0) and (10,0) is , a) (7,0) (b) (5,0) c) (0,0) d) (3,0)

The point on the axis which is equidistant from (-4,0) and (10,0) is , a) (7,0) (b) (5,0) c) (0,0) d) (3,0)

The point on the axis which is equidistant from (-4,0) and (10,0) is , a) (7,0) (b) (5,0) c) (0,0) d) (3,0)

The point on the axis which is equidistant from (-4,0) and (10,0) is , a) (7,0) (b) (5,0) c) (0,0) d) (3,0)

The locus of the point P which is equidistant from 3x+4y+5=0 and 9x + 12y +7=0

The points on the line x+y =4 lying at a unit distance from the line 4x + 3y - 10 =0 are a) (-7, 11) , (3,1) b) (7, -11), (3,-1) c) (-7, 11) , (-3,7) d) (7,-3), (11, -7)

The equation of the locus of points which are equidistant from the points (2,-3) and (3,-2) is (A) x+y=0 (B) x+y=7 (C) 4x+4y=38 (D) x+y=1

The coordinates of a point (3,-7,5) in the new system when the origin is shifted to (-4,3,5) is (A) (-7,10,4) (B) (7,-10,-4) (C) (7,-10,0) (D) (-7,-10,-4)