If the distances from the points (6,-2),(3,4) to the lines 4x+3y=12,4x-3y=12 are `d_(1)` and `d_(2)` respectively then `d_1:d_(2)=`

Find the distance of the point (1,2,0) from the plane 4x+3y+12z+16=0

If d_(1),d_(2),d_(3) denote the distances of the plane 2x-3y+4z=0 from the planes 2x-3y+4z+6=0 4x-6y+8z+3=0 and 2x-3y+4z-6=0 respectively, then

The points (1,2) and (3,4) are on the same side of line 2x-3y+5=0

The distance of the point (1, 3) from the line 2x+3y=6 , measured parallel to the line 4x+y=4 , is

If d_(1)andd_(2) are the distances of points (2 ,3 ,4 ) and (1 , 1 ,4 ) respectively from the plane 3x-6y+2z+11=0,"then" d_(1)andd_(2) are the roots of

Let d_(1) and d_(2) be the lengths of the perpendiculars drawn from any point of the line 7x-9y+10=0 upon the lines 3x+4y=5 and 12x+5y=7 respectively. Then (A)d_(1)>d_(2)(B)d_(1)=d_(2)(C)d_(1)

If the length of perpendicular from the point (-1,2,-2) on the line (x+1)/(2)=(y-2)/(-3)=(z+2)/(4) is d then d^(2)

The distance of the point P(-2, 3, -4) from the line (x+2)/(3)=(2y+3)/(4)=(3z+4)/(5) measured parallel to the plane 4x+12y-3z+1=0 is d, then find the value of (2d-8), is……..

The distance of the line 2x-3y=4 from the point (1,1) in the direction of the line x+y=1 is