The sum and difference of two vectors are perpendicular to each other. Prove that the vectors are equal in magnitude.

If the sum and difference of two vectors are at right angles, show that the vectors are equal in magnitude.

The magnitude of scaler product of two unit vectors perpendicular to each other is.

Show that, the resultant and the difference of two mutually perpendicular vectors of equal magnitude are equal in magnitude and perpendicular to each other.

If sum and difference of two vectors overset rarr R and overset rarr S are at right angle equal to each other, then show that the vectors are equal in magnitude.

If two non-zero vectors are perpendicular to each other then their Scalar product is equal to ?

Magnitudes of sum and difference of two vectors are equal . Angle between the vectors is

The algebraic sum of two co - initial vectors is 16 units. Their vector sum is 8 units and the resultant of the vectors are perpendicular to the smaller vector. Then magnitudes of the two vectors are -

The algebraic sum of two co - initial vectors is 16 units. Their vector sum is 8 units and the resultant of the vectors are perpendicular to the smaller vector. Then magnitudes of the two vectors are -

Find the magnitude and direction of the resultant of two vectors which are perpendicular to each other.

The resultant of two vectors A and B is perpendicular to vector A and its magnitude is equal to half of the magnitude of vector B. Then the angle between A and B is