If the vector equation of a plane is`vecr.(1+s-t)veci+(2-s)vecj+(3-2+2t)veck`, find its equation in Cartesian form.

Find the vector equation of the plane vec r=(1+s-t)hat i+(2-s)hat j+(3-2s+2t)hat k in non-parametric form.

The cartesian equation of a line is (x+2)/(1) = (y+3)/(-2) = (z)/(3) , find its vector equation.

The vector equation of a plane is vecr.(hati+2hatj+2hatk) = 12 . Convert it into normal form. Find the d.c.s' of the perpendicular vector drawn from origin to this plane and length of perpendicular.

The Cartesian equations of a line are (x-1)/(2)=(y+2)/(3)=(5-z)/(1) . Find its vector equation.

Find the Cartesian equation of the plane vecr.(2hati-3hatj+5hatk)=1 .

Find the vector equation of the plane whose Cartesian form of equals 3x-4y+2z=5.

Find the Cartesian from the equation of the plane vecr=(s-2t)hati+(3-t)hatj+(2s+t)hatk .

The cartesian form of the equation of plane barr=(s+t)hati+(2+t)hatj+(3s+2t)hatk is

Find the Cartesian form the equation of the plane vec r=(s-2t)hat i+(3-t)hat j+(2s+t)hat k

Find the vector equation of the through the points 2veci+vecj-3veck and parallel to vector veci+2vecj+veck