Level:
Project ID:
2010005302
Source Problem:
Accepted:
0
Clonable:
1
Easy:
0
Consider the convergent sequence
\[
(a_{n})_{n=1}^{\infty } = \left (\frac{6n^{2} + 10n - 300}
{2n^{2}} \right )_{n=1}^{\infty }
\]
and its limit \(L\). Find the
maximal difference between \(L\)
and the subsequence \((a_{n})_{n=300}^{\infty }\).
(In other words, find the maximal difference between
\(L\) and the terms of the
sequence starting at \(a_{300}\).)
\(0.015\)
\(0.018\)
\(0.036\)
\(3.015\)