(a) is 0 vector
unique ?
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We define a vector as an object with a length and a direction. However, there is one important exception to vectors having a direction: the zero vector, i.e., the unique vector having zero length. With no length, the zero vector is not pointing in any particular direction, so it has an undefined direction.
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0′ are both zeros. Then, for any v,
v+0=v+0′. Now, the vectors in V are an additive group so that v has an inverse -v. Add -v to both sides and it follows that 0=0′.
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