Question
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Find the least upper bound (if it exists) and the greatest lower bound (if it exists) for the and glb do not exist. Find the least upper bound (if it exists) and the greatest lower bound (if it exists) for the set State whether the sequence converges and, if it does, find the limit. Ln(n) - ln(n + 11) converges to -1 converges to 0 converges to -ln(12) converges to e diverges State whether the sequence converges and, if it does, find the limit. tan(n pi/4n + 7) diverges converges 10 7 converges to 0 converges to tan(1/11pi) converges to 1 State whether the sequence converges and, if it does, find the limit. converges to -4 converges to 0 converges to 1 converges to 4 diverges
Explanation / Answer
1-b
2-d
3-b
4-c
5-d
