Consider the planes 3x-4y+5z=10 and 2x+2y-3z=4 a.Write the equation of the planes through the line of intersection of the above planes.

Consider the plane 2x-3y+z=5 . Find the Equation of the plane passing through the point (1,1,3) and parallel to above plane.

Consider the planes 2x+y-2z=5 and 3x-6y-2z=7 Find the angle between these two planes.

Consider the planes 2x+y-2z=5 and 3x-6y-2z=7 .Find their normal vectors.

Find the equation of the plane through the point (1,2,3) and perpendicular to the plane x-y+z=2 and 2x+y-3z=5

The angle between the planes 3x+4y+5z=3 and 4x-3y+5z=9 is equal to

Consider the points A(2, 2, 1) and B(9, 3, 6) and the plane 2x+6y+6z-1=0. Find the equation of the plane passing through A and B and perpendicular to the given plane.

Find the equation of the plane passing through the line of intersection of the planes 2x-y=0,3z-y=0 and perpendicular to the plane 4x+5y-3z=8

The planes '2 x-y+4 z=5' and '5 x-2.5 y+10 z=6' are

Consider the line (x-1)/2 = (y-2)/-3=(z+5)/4 and the plane 2x+4y-z=3. Find the point of intersection of the line and the plane.