Suppose S is a subset of F2. Show that S is a subspace of F2 if and only if 0 ∈ S and S is closed under addition.
My question is that why we only need to show that it is closed under addition without showing it is closed under multiplication?
Suppose S is a subset of F2. Show that S is a subspace of F2 if and only if 0 ∈ S and S is closed under addition.
My question is that why we only need to show that it is closed under addition without showing it is closed under multiplication?
Copyright © 2021 JogjaFile Inc.