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Monotonic, Upper bound and lower bound
Given any sequence {an} we have the following terminology:
1. We call or denote the sequence increasing if an < an+1 for every n.
2. We call or denote the sequence decreasing if an > an+1 for every n.
3. If {an} is an increasing sequence or {an} is a decreasing sequence we denote it monotonic.
4. If there exists a number m like m ≤ an for each n we say the sequence is bounded below. Occasionally the number m is called a lower bound for the sequence.
5. If there exists a number M like an ≤ M for every n we say the sequence is bounded above. Occasionally the number M is called an upper bound for the sequence.
6. If the sequence is both of the bounded below and bounded above we denote the sequence bounded.
Method In this method we eliminate either x or y, get the value of other variable and then substitute that value in either of the original equations to
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