If a line `I` passes through `(k, 2k), (3k , 3k) and (3,1), k ne 0`, then the distance from the origin to the line `I` is

If a line l passes through (k,2k)(3k,3k) and (3,1), k ne0 , then the distance from the origin to the line l is

if a line / passes through (k,2k),(3k,3k) and (3,1) , k!=0 and the distance from the origin to the line / is (1)/(sqrt(m)) then m=...

Find the equation of the line passing through the point (2,1,0) and (3,2,-1) Find the shortest distance of the line from the line barr=(i-j+2k)+lambda(2i+j-3k)

If the line passing through (2,3) and (5,k) has slope (5/3), then : k=

If the line passing through (4,3) and (2,k) is parallel to the line y=2x+3, then find the value of k.

If the line passing through the (-8,3)(2,1) is parallel to the line passing through the points (11.-1)(k,0) then k=

A plane passes through (2, 3,-1) and is perpendicular to the line having dr's (3,-4, 7) .The perpendicular distance from the origin to this plane is K /(sqrt(74) then K is equal to

If a line passing through a point (k,2) and having x- intercept 4 has slope 1/3 find K.

If a line passing through (4, 1, 2) and (5, k, 0) is perpendicular to the line passing through (2, 1, 1) and (3, 3, -1), then k =

A line with slope of (3)/(14) passes though points (7, 3k) and (0, k) . What is the value of k?