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Show that a bounded and monotone sequence converges. Here a sequence in Sn=1 is called monotone, if it is either monotone increasing, that is An+1 > an for all neN or monotone decreasing, in which case an+1 < an for all neN .  

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NOV Them A founded among tone sequence is convergent Proof let <s> be a nom decuasing sequence which is bounded above and Me

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