Reduce the equation `2x-3y-6z=14` to the normal form and hence fine the length of perpendicular from the origin to the plane. Also, find the direction cosines of the normal to the plane.

Find the direction cosines of the normal to the plane y=3 .

Find the direction cosines of the normal to the plane 3x+4=0 .

Reduce the equation of the plane x-2y-2z=12 to normal form and hence find the length of the perpendicular for the origin to the plane. Also, find the direction cosines of the normal to the plane.

Reduce the equation of the plane x-2y-2z=12 to normal form and hence find the length of the perpendicular for the origin to the plane. Also, find the direction cosines of the normal to the plane.

Find the direction cosines of the normal to the plane 2x+3y-z=4 .

Find the direction cosines of the normal to the plane x+2y+2z-4=0

Reduce the equation vec r*(3hat i-4hat j+12hat k)=5 to normal form and hence find the length of perpendicular from the origin to the plane.

Reduce the equation barr*(3hati - 4hatj + 12hatk) = 3 to the normal form and hence find the length of perpendicular from the origin to the plane.

What are the direction cosines of the normal to the plane 3x+2y-3z=8 ?

Reduce each of the equations to the normal form and find the length of the perpendicular from origin to the line x+y-2=0