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Consider the sequence \((u_n)\) defined for \(n \ge 2\) by \(u_n=\dfrac{3n-2}{n-1}\).
Show that using the quotient rule directly leads to an
indeterminate form
.
Show that for all \(n \ge 2\), \(u_n=\dfrac{3-\frac{2}{n}}{1-\frac{1}{n}}\).
Deduce the limit of the sequence \((u_n)\).
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