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Determine if the sequence is increasing, decreasing, or not monotonic. Is the sequence bounded? \[a_n=\frac{2n-3}{3n+4}\]
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looks like monotonic decreasing since we have 2n up top and 3n in the denom
let's just say that I don't understand the meaning of a bounded sequence
except for the fact that it's not monotonic for n=0 to n=2
the bound of the sequence is just the limiting value as \(n\to\infty\)
the limiting value is the value at which n-> infinity?
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yes
so we are looking for this"limiting" value by checking to see if it's increasing or decreasing?
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