If the sum of two unit vectors is a unit vector, show that magnitude of their difference is `sqrt3`.

If the sum of two unit vectors is a unit vector, then the magnitude of their difference is :

If the sum of two unit vectors is a unit vector, prove that the magnitude of their difference is sqrt(3.)

If the sum of two unit vectors is a unit vector prove that the magnitude of their difference is sqrt(3)dot

If sum of two unit vectors is a unit vector; prove that the magnitude of their difference is sqrt3

Assertion: If the magnitude of the sum of two unit vectors is a unit vector, then magnitude of their differnce is sqrt(3) Reason: |veca|+|vecb|=|veca+vecb| (A) Both A and R are true and R is the correct explanation of A (B) Both A and R are true R is not te correct explanation of A (C) A is true but R is false. (D) A is false but R is true.

If the sum of two unit vectors is a unit vector, then magnitude of difference is-

If the sum of two unit vectors is also a unit vector. Then magnituce of their difference and angle between the two given unit vectors is

If the sum of two unit vectors is also a vector of unit magnitude, the magnitude of the difference of the two unit vectors is

If the difference of two unit vectors is also a vector of unit magnitude, the magnitude of the sum of the two unit vectors is

If the magnitude of sum of two vectors is equal to the magnitude of difference of the two vector, the angle between these Vector is