Question

5 The basis of a vector space cannot contain.. ...
1.
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Answer 1

There can't be more than one basis in a vector space. Assume V is a finite-dimensional vector space, Si is a linearly independent subset of V, and S2 is a V-generating subset of V. Si can't have any more elements than $2.

What is the basis of vector space?

• In mathematics, a basis is a set of vectors B in a vector space V that can be expressed in a unique fashion as a finite linear combination of components of B.

• The components or coordinates of the vector with respect to B are the coefficients of this linear combination.

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Answer 2

Step-by-step explanation:

a non zero vactor

the zero vactor

two non zero vactors

none of the above