(a). Prove a normed space is complete if and only if every absolutely convergent series is convergent. (b). Prove `
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Get it written →(a). Prove a normed space is complete if and only if every absolutely convergent series is convergent.
(b). Prove ` p is complete for 1 ≤ p < ∞. (You can assume it is a welldefined normed vector space.)
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