Consider a plane `x+y-z=1` and point `A(1, 2, -3)`. A line L has the equation `x=1 + 3r, y =2 -r and z=3+4r`.
The coordinate of a point B of line L such that AB is parallel to the plane is

Consider a plane x+y-z=1 and point A(1, 2, -3) . A line L has the equation x=1 + 3r, y =2 -r and z=3+4r . The equation of the plane containing line L and point A has the equation

Consider a plane x + y - z= 1 and point A (1,2,-3). A line L has the equation x =1 + 3r ,y =2- r and z =3 + 4r The equation of the plane containing line L and point A has the equation

Consider a plane x+y-z=1 and point A(1, 2, -3) . A line L has the equation x=1 + 3r, y =2 -r and z=3+4r . the equation of plane containing line Land point A has the equation x − 3 y + 5 = 0 x + 3 y − 7 = 0 3 x − y − 1 = 0 3 x + y − 5 = 0

The coordinate of the point of intersection of the line (x-1)/(1)=(y+2)/(3)=(z-2)/(-2) with the plane

Consider a plane x+2y+3z=15 and a line (x-1)/(2)=(y+1)/(3)=(z-2)/(4) then find the distance of origin from point of intersection of line and plane.

Consider the line L given by the equation (x -3)/(2) = ( y-1)/( 1) = ( z -2)/(1). Let Q be the mirror image of the point (2,3 –1) with respect to L. Let a plane P be such that it passes through Q, and the line L is perpendicular to P. Then which of the following points is one the plane P?