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If liman = a and (tn) is a sequence of positive numbers such that: lim(t+. + tn) = + Then prove that: (tx1 +

If liman = a and (tn) is a sequence of positive numbers such that: lim(t+. + tn) = + Then prove that: (tx1 + 

If liman = a and (tn) is a sequence of positive numbers such that: lim(t+. + tn) = + Then prove that: (tx1 + (t + lim- *** Yn = *** In particular, if x1 + n we also have 1 limyn =a + trin) + tn) + Xn =a

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