Question

. Prove that a monotonic decreasing bounded sequence is convergent.

Answer 1

Answer:

We call the sequence decreasing if an>an+1 a n > a n + 1 for every n . If {an} is an increasing sequence or {an} is a decreasing sequence we call it monotonic. If there exists a number m such that m≤an m ≤ a n for every n we say the sequence is bounded below.

Step-by-step explanation:

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