The perpendicular distance from `(1,2)` to the straight line `12x+5y=7` is (i) `15/13` (ii) `12/13` (iii) `5/13` (iv) `7/13`

The perpendicular distance of the straight line 12x+5y=7 from the origin is

Find the distance of the point (-2,3) from the line 12x=5y+13.

Find the distance of the point A(-2,3) from the line 12x-5y-13=0

Distance between parallel lines 4x+6y+8=0, 6x+9y+15=0 is (i) 2/sqrt13 (ii) 1/sqrt13 (iii) 3/sqrt13 (iv) 4/sqrt13

The distance of the point P(1,-3) from the line 2y-3x=4 is (A) 13 (B) (7)/(13)sqrt(3) (C) sqrt(13) (D) (7)/(13)

Find the locus of a point which moves so that the perpendiculars drawn from it to the two straight lines 3x+4y=5, 12x-5y=13 are equal.

Compare the fractions 5/(12) and 7/(13) .

If a point (x,y) is equidistant from the Q(9,8) and S(17,8) ,then (i) x+y=13 (ii) x-13=0 (iii) y-13=0 (iv)x-y=13