Question: 2. Let W be a subspace of a vector space V. Here (@ and O represent vector addition and scalar multiplication respectively. Then it follows

2. Let W be a subspace of a vector space V. Here
2. Let W be a subspace of a vector space V. Here (@ and O represent vector addition and scalar multiplication respectively. Then it follows that (A) W is a vector space with respect to different operations of vector addition and scalar multiplication as for V (B) V is a subset of W C u, v EV = LOVEW (D) None of the other options are correct ( E) K ER, u E W = kouEV W ( EV \\ W means ac is in V, but not in W) erved Aphl ca

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