The ratio in which the line segment joining the points with P.V's `veci+2vecj+3veck,-3veci+6vecj-8veck` is divided by xy-plane is :

Find the vector equation of the line joining the points 2veci+4j+3veck and -4veci+3vecj-veck .

The ratio in which the plane vecr.(veci-2 vecj+3veck)=17 divides the line joining the points -2veci+4vecj+7veckandvec3i-5vecj+8veck is

The ratio in which the plane vecr.(veci-2 vecj+3veck)=17 divides the line joining the points -2veci+4vecj+7veckandvec3i-5vecj+8veck is

Show that the vectors 2veci-3vecj+4veck, -4veci+6vecj-8veck are collinear.

Find the angle between the vectors veci+2vecj+3veck and 3veci-vecj+2veck

If veca=5veci-2vecj+3veck , vecb=2veci+vecj-veck find veca X vecb .

Find the point of intersection of the line vecr=(vecj-veck)+s(2veci-vecj+veck) and Xz-plane

The angle between the two vectors- 2veci+3vecj+veck and veci+3vecj-4veck is.

The ratio in which the plane vecr ( veci -2 hatj + 3 hatk) = 17 divides the line joining the points - 2vec i + 4 vecj + 7 veck and 3 veci - 5 vecj + 8 veck is