|AxB|=root 3A.B then A+B=

To find the value of A + B, we need more information. The equation |AxB| = √3A·B does not directly provide enough information to determine the sum of A and B.

The given equation represents the magnitude (also known as the length or modulus) of the cross product of A and B. It states that the magnitude of A cross B is equal to the square root of 3 times the dot product of A and B.

To calculate the cross product of two vectors A and B, we can use the formula:

A × B = |A| |B| sin(θ) n

where |A| and |B| are the magnitudes of vectors A and B, θ is the angle between the two vectors, and n is the unit vector perpendicular to both A and B.

However, without additional information about the vectors A and B themselves or their magnitudes, we cannot determine the value of A + B.