Consider the Plane `barr.(-6i-3j-2k)+1=0`. find the direction cosines perpendicular to the plane and perpendicular distance from the origin.

Determine the direction cosines of the normal to the plane and the distance from the origin. z = 2.

Consider a plane barr.(6i-3j-2k)+1=0 Find a vector of magnitude 14 units perpendicular to given plane.

Determine the direction cosines of the normal to the plane and the distance from the origin 5x + 8 = 0.

Determine the direction cosines of the normal to the plane and the distance from the origin x + y + z = 1.

Determine the direction cosines of the normal to the plane and the distance from the origin 2x + 3y - z = 5.

Consider a plane barr.(6i-3j-2k)+1=0 Find dc's perpendicular to the plane.

Consider three points on space (2,1,0),(3,-2,-2) and (3,1,7) Find the Cartesian equation of the plane passing through the above points. find a unit vector perpendicular to the plane and also find the perpendicular distance of the plane from the origin..

Find the direction cosine of the vector 2i+2j-k.

Express the vector equation barr.(5i+3j+4k)=0 of a Plane in Cartesian form and hence find its perpendicular distance from the origin.

Consider a plane barr.(6i-3j-2k)+1=0 .Find the equation of a line parallel to the above vector and passing through the point (1,2,1).