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Could someone please check my work. I'm not sure it's quite right. Let (Sn) and (tn) be bounded sequences. 1. Prove that lim sup (sn

Could someone please check my work. I'm not sure it's quite right.

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Let (Sn) and (tn) be bounded sequences. 1. Prove that lim sup (sn + tn) S lim sup s, + lim sup tn . Let lim sup sn = S and let lim sup tn = T. By Theorem 4.4.11, VE > 0, 3Ni such that n > N1 which implies that Sn N2 which implies that tn max {N1, N2} # Snt tn max {N1, N2} - snk +try. :

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