If 3 and 4 are intercepts of a line L = 0 then the distance of L =0 from the origin is

If area of the triangle formed by the line L perpendicular to 5x-y=1 and the coordinate axes is 5, then the distance of L from the origin is

If a line L is perpendicular to the line 5x-y=1 ,and the area of the triangle formed by the line L and the coordinate axes is 5 ,then the distance of line L from the line x+5y=0 is

Draw a line parallel to a line l at a distance of 3.5 cm from it .

If L_1 is the line of intersection of the planes 2x-2y+3z-2=0 x-y+z+1=0 and L_2 is the line of the intersection of the planes x+2y-z-3=0 3x-y+2z-1=0 then the distance of the origin from the plane containing the lines L_1 and L_2 is

If L_(1) is the line of intersection of the planes 2x-2y+3x-2=0x-y+z+1=0 and L_(2) is the line of the intersection of the planes x+2y-z-3=0 3x - y+2z-1=0 then the distance of the origin from the plane containing the lines L_(1) and L_(2) is

i Reduce the equation 3x + 4y - 12 = 0 into intercept form. ii. Find the distance of the above line from the origin. iii. Find the distance of the above line from the line 6x + 8y- 18 = 0.

. Find the equation of a straight line,which passes through the point (a,0) and whose line L has intercepts a and b on the coordinate axis when the distance from the point (2a,2a) is a.

If a plane has x-intercept l , y-intercept m and z-intercet n , and perpendicular distance of plane from origin is k , then

If L_1 is the line of intersection of the planes 2x-2y+3z-2=0 x-y+z+1=0 and L_2 is the line of the intersection of the planes x+2y-z-3=0 and 3x-y+2z-1=0 then the distance of the origin from the plane containing the lines L_1 and L_2 is

If a plane has X-intercept l, Y-intercept m and Z- intercept n, and perpendicular distance of plane from origin is k, then