Algebra
Linear Inequalities
If \(x\) is an integer that satisfies the inequality \(12 x \leq 8x+ 128\), what is the largest possible value of \(x\)?
What is the maximum integer \(x\) that satisfies the inequality \[3(x+1)-30 < x+15?\]
Solve \[\displaystyle \frac{x-3}{3}>2x+14.\]
Solve \[ \frac{\frac{x}{5}}{6} > 1.\]
What is the maximum value of \(x\) that satisfies \(\frac{x}{4} + 7 \leq 15 \)?