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3. Prove that every subspace S of a finitely generated subspace T of a vector space V is finitely generated, and that dim S s

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Sotn let be a vector Sub space a Spato T dim Ten Pud basic of s be a linearly ndpendeut Con tained in T. Then Staca > isaha l> nck Kn. SET prove that te eyality Now we dim SimT he asume Cet , be a bass . Suppos T nol genesated by hee vechr > The set

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