|2n+5|>/9 solve for n?
\(|2n+5|\geq9\\ 2n+5\geq 9 \vee 2n+5\leq-9\\ 2n\geq4 \vee 2n\leq-14\\ n\geq2 \vee n\leq-7\\ n\in(-\infty,-7\rangle\cup\langle2,\infty)\)
\(|2n+5|\geq9\iff2n+5\geq9\ or\ 2n+5\leq-9\ \ \ |subtract\ 5\ from\ both\ sides\\\\2n\geq4\ or\ 2n\leq-14\ \ \ \ \ |divide\ both\ sides\ by\ 2\\\\\boxed{n\geq2\ or\ n\leq-7}\\\\Answer:\boxed{\boxed{n\in(-\infty;-7]\ \cup\ [2;\ \infty)}}\)
