Let `lambda` be any non-zero scalar ånd vectors `2hati-3hatj+4hatk and xhati-yhatj-zhatk` are perpendicular then `x : y: z`

Find x, y and z if vectors xhati-2hatj+zhatk=2hati-yhatj+hatk

If the vectors x hati-3hatj+7hatk and hati+yhatj-zhatk are collinear then the value of (xy^(2))/(z) is equal

Let lambda be any non-zero scalar. Then for what possible values of x,y and z given below, the vertices 2hati-3hatj+4hatk and xhati-yhatj-zhatk are perpendicular:

Find the values of x,y and z so that the vectors 3hati+hatj+4hatk and xhati+yhatj+zhatk are equal,

If the vectors xhati - 3hatj + 7 hatk and hati + y hatj- z hatk are colliner then the value of (xy^(2))/(z) is equla .

Find unit vectors perpendicular to the vectors 2hati - 3hatj + 4hatk and 4hati - hatj - 2hatk .

The two variables vectors 3xhati-yhatj-3hatk and xhati-4yhatj+4hatk are orthogonal to each other, then the locus of (x,y) is

The two variable vectors 3xhati+yhatj-3hatk and xhati-4yhatj+4hatk are orthogonal to each other, then the locus of (x, y) is