It is a displacement equal in magnitude to the difference between the two vectors, and in the direction of the larger vector.
Yes, if they are pointing in opposite directions (separated by 180°).
It depends. Magnitude is technically the length of the vector represented by v. our equation of the magnitude is given by: v= SQRT( x^2 + y^2) You can have 2 similar vectors pointing at different directions and still get the same magnitude.
Two vectors, no; three vectors yes.
Yes. Given A= Iax +J ay +K AZ and B= Ibx + Jby +K bz then, A+B= I(ax + bx) + J(ay + by) + K(AZ + bz).
It is certain that two vectors of different magnitudes cannot yield a zero resultant force.
Yes, if they are pointing in opposite directions (separated by 180°).
No. Three can, but two need to cancel out exactly, meaning they must have the same magnitude in opposite directions.
Two vectors: no. Three vectors: yes.
It depends. Magnitude is technically the length of the vector represented by v. our equation of the magnitude is given by: v= SQRT( x^2 + y^2) You can have 2 similar vectors pointing at different directions and still get the same magnitude.
Two vectors, no; three vectors yes.
No. Best case scenario is that they are pointed directly opposite one another, and that is insufficient to cancel by definition of having different magnitudes.
Two vectors having same magnitude but different direction are called equivalent vectors.
Equal vectors are vectors having same direction of action or orientation as well as same magnitude. If two or more vectors have same magnitude but different direction then they cannot be called equal vectors. This shows that direction is important for equal vectors.
Yes, you can add vectors of equal length. Make sure they are equal by both of them having the same magnitude and direction. Otherwise, you can add equal vectors.
yes we can have. for eg electric current, pressure etc though these quantities have both magnitude and direction their directions are not necessary to define them and vectors are those quantities which has magnitude and requires direction to be defined " quantities having both magnitude and direction is a vector" is not a corrrect definition ofa vector
Two vectors with unequal magnitudes can't add to zero, but three or more can.
The sum of two vectors having the same direction is a new vector. It's magnitude is the sum of the magnitudes of the original two vectors, and its direction is the same as their common direction.