Two vectors are collinear/coincident/parallel iff each of them is a

A vector which is collinear/coincident/parallel with any given vector is

If vectors baraequiv(a_(1),a_(2),a_(3)) and barbequiv(b_(1),b_(2),b_(3)) are collinear/coincident/parallel, then, in general,

The magnitude of each of the two vectors are P the magnitude of resultant vector of them is also P. The angle between two vectors are:

State parallelogram law of vector addition. Find analytically the magnitude and direction of resultant vector. Apply it to find the resultant when, (i) Two vectors are parallel to each other (ii) Two vectors are perpendicular to each other

State parallelogram law of vector addition. Find analytically the magnitude and direction of resultant vector. Apply it to find the resultant when, (i) Two vectors are parallel to each other (ii) Two vectors are perpendicular to each other

When two vectors are parallel to each other their cross product is _____.

State parallelogram law of vectors addition .Find analytcallly the magnitude and direction of resultant vector, When (i) two vectors are parallel to each other (ii) two vectors are perpendicular to each other.

Resultant of two vectors which are parallel to each other and are in the same direction is obtained by . . . . Of vectors .

Statement-I : If two vectors are collinear then those vectors are coplanar Statement-II : For like vectors angle between them is 90^(@) Which of the above statement is true :

If veca and vecb are two collinear vectors, then which of the following is incorrect ?