Representation of vector direction sense magnitude of vector or length

Representation Of Vectors

The magnitude of a vector cannot be

The magnitude of a vector cannot be :

The magnitude of the x-component of vector vec(A) is 3 and the magnitude of vector vec(A) is 5. What is the magnitude of the y-component of vector vec(A) ?

The x and y components of a position vector P have numerical values 5 and 6 respectively. Direction and magnitude of vector P are

Write the vector representation of the vectors A and B with respect to the frame of reference shown in the figure.

Asserion: Magnitude of the resultant of two vectors may be less than the magnitude of either vector. Reason: The resultant of two vectors is obtained by means of law of parallelogram of Vectors.

The sum of the magnitudes of two vectors P and Q is 18 and the magnitude of their resultant is 12. If the resultant is perpendicular to one of the vectors, then the magnitudes of the two vectors are

There vectors vecP, vecQ and vecR are such that vecP+vecQ+vecR=0 Vectors vecP and vecQ are equal in , magnitude . The magnitude of vector vecR is sqrt2 times the magnitude of either vecP or vecQ . Calculate the angle between these vectors .