Lec - 12 Prove that a Non-zeo Normed linear space M is Banach space iff subspace S is complete

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Let N be non zero Normed Linear Space then N is Banach Space iff{x belongs to N;||x||≤1} is completeLet N be non zero Normed Linear Space then N is Banach Space iff{x belongs to N;||x||≤1} is complete
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