Consider three points (6,-1,1), (5,1,2) and (1,-5,-4) on space. Find directions ratios normal to the Planes

Consider three points (6,-1,1), (5,1,2) and (1,-5,-4) on space. Find a unit vector normal to the plane.

Consider three points (6,-1,1), (5,1,2) and (1,-5,-4) on space. Find the Cartesian equation of the plane passing through these points .

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.

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.Convert the equation into vector form.

Consider a plane passing through the points A(-2, 6, -6), B(-3, 10, -9) and C(-5, 0, -6) Find the direction cosine of the normal 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..

Consider the point A(2,1,1) and B(4,2,3) .Find the direction cosines of vec(ab)

Consider the points A(2,2,-1), B(3,4,2) and C(7,0,6).Find the vector and Cartesian equation of the plane passing these three points.

Consider the points A (1,-1,3), B(2,-4,5) and C(5,-13,11).Find AB, BC and AC

Consider the points A (2,4,5), B(-1,2,6) and C(-7,-2,8) Find AB, BC and AC.