\(\text{s} \ge ^{-}1\), s = \(1\)

\(\text{p} \lt 0\), p = \(4\)

\(\text{y} \le ^{-}3\), y = \(^{-}1\)

\(\text{u} \gt \cfrac{-1}{2}\), u = \(0\)

\(\text{q} \ge 0.6\), q = \(0.23\)

\(\text{b} \lt 2\cfrac{3}{4}\), b = \(\cfrac{2}{3}\)

\(\text{k} \lt 2\)

\(\text{z} \ge ^{-}3\)

\(\text{f} \le ^{-}5\)

The inequality \(\text{s} \ge 92\) represents the score s that Jared must earn on his next test to get an A on his report card. Give two possible scores that Jared could earn to get the A.

The inequality \(\text{m} \le $20\) represents the amount of money that Sheila is allowed to spend on a new hat. Give two possible money amounts that Sheila could spend on the hat.

Describe a situation and write an inequality to represent the situation. Give a number that is a solution and another number that is not a solution of the inequality.