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let W is subspace of the vector space of all continuos real-valued functions spanned by \[\left\{ \cos ^{2}t,\sin ^{2}t,\cos 2t \right\}\].
find a basis for W and state the dimension of W.do you think W and\[\mathbb{R} _{2}\] are isomorphic?
I'm thinking \[\cos(2t) = \cos^{2}(t) - sin^{2}(t)\]This gives us a clue about what sort of dimension we have.
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