Let be three non-zero vectors such that no two of these are collinear. If the vector + 2 is collinear with , then + 2 + 6 equals
λ (λ ≠ 0, a scalar)
0
The vector is rotated through an angle Q and doubled in magnitude, then it becomes . The values of x is
Direction of zero vector
does not exist
is towards origin
is indeterminate
None of these
If ABCDEF is regular hexagon, then the value of is
2
3
4
The non-zero vectors , and are related by = 8 and = -7. Then, the angle between and is
π
π/4
π/2
If ABCD be a parallelogram and M be the midpoint of intersection of the diagonals. If O is any point , then is
are three non-zero vectors, no two of them are parallel. If is collinear to and is collinear to , then is equal
If position vectors of A and B are , then magnitude of is
32
24
20
14
Let ABC be a triangle, the position vectors of whose vertices are respectively . Then, the is
isosceles
equilateral
right angled isosceles
In a quadrilateral ABCD, the point P divides DC in the ratio 1 : 2 and Q is the midpoint AC. If , then k is equal to
-6
-4
6