\(\text{a} \ge ^{-}6\), a = \(^{-}3\)

\(\text{y} \lt 7.8\), y = \(8\)

\(\text{c} \gt \cfrac{1}{4}\), c = \(\cfrac{1}{5}\)

\(\text{x} \le 3\), x = \(3\)

\(\text{d} \lt ^{-}0.52\), d = \(^{-}0.51\)

\(\text{t} \ge \cfrac{2}{3}\), t = \(\cfrac{3}{4}\)

\(\text{s} \gt ^{-}1\)

\(\text{s} \le 1\cfrac{2}{3}\)

\(\text{s} \lt 0.43\)

\(\text{e} \lt 3\)

\(\text{p} \gt ^{-}12\)

\(\text{y} \ge 5.8\)

Connect Symbols and Words A person must be at least 18 years old to vote. The inequality \(\text{a} \ge 18\) represents the possible ages a in years at which a person can vote. Determine whether a = 18, a = \(17\cfrac{1}{2}\), and a = 91.5 are solutions of the inequality, and tell what the solutions mean.