For any non-empty subset S of V(F), prove that L(S) is a subspace of V(F).
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sorry this question is wrong
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Well, in general if you want to prove that a set S is not empty, then you just have to prove that it contains an element. This element can be the 0 element or any other (this don't matter). Now, suppose that V is a F vector space, W⊂V, v+w∈W for every v,w∈W and αu∈W for every u∈W and every α∈F.
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