[(x-1)/(3)=(y-2)/(1)=(z-3)/(2)" and "],[(x-3)/(1)=(y-1)/(2)=(z-2)/(3)" and has the "],[" largest distance from the "],[" origin is: "]

Equation of plane which passes through the intersection point of the lines L_(1):(x-1)/(3)=(y-2)/(1)=(z-3)/(2) and L_(2):(x-2)/(2)=(y-1)/(2)=(z-6)/(-1) and has the largest distance from origin

(x+1)/(3)=(y+2)/(1)=(z+1)/(2) and (x-2)/(1)=(y+2)/(2)=(z-3)/(3)

Equation of plane which passes through the intersection point of the lines L_1:(x-1)/3=(y-2)/1=(z-3)/2 and L_2:(x-2)/2=(y-1)/2=(z-6)/- 1 and has the largest distance from origin

If the lines L_(1):(x-1)/(3)=(y-lambda)/(1)=(z-3)/(2) and L_(2):(x-3)/(1)=(y-1)/(2)=(z-2)/(3) are coplanar, then the equation of the plane passing through the point of intersection of L_(1)&L_(2) which is at a maximum distance from the origin is

The lines (x-2)/(2)=(y)/(-2)=(z-7)/(16) and (x+3)/(4)=(y+2)/(3)=(z+2)/(1) intersect at the point "P" .If the distance of "P" from the line (x+1)/(2)=(y-1)/(3)=(z-1)/(1) is "l" ,then 14l^(2) is equal to

The lines x/2=y/1=z/3 and (x-2)/(2)=(y+1)/(1)=(3-z)/(-3) are ….

if the lines (x)/(1)=(y)/(2)=(z)/(3),(x-1)/(3)=(y-2)/(-1)=(z-3)/(4) and (x+k)/(3)=(y-1)/(2)=(z-2)/(h) are concurrent then

If the lines (x)/(1)=(y)/(2)=(z)/(3),(x-1)/(3)=(y-2)/(-1)=(z-3)/(4) and (x+k)/(3)=(y-1)/(2)=(z-2)/(h) are concurrent then

(2-3x)/(x)+(2-3y)/(y)+(2-3z)/(z)=0 then (1)/(x)+(1)/(y)+(1)/(z)=

If the line (x-1)/(2)=(y+1)/(3)=(z-2)/(4) meets the plane, x+2y+3z=15 at a point P, then the distance of P from the origin is