Inequalities

If \(3x - 5 > 7\), what is the range of \(x\)?

Solve the inequality \(2(3x - 4) \leq 10\).

Which of the following inequalities represents the set of numbers less than or equal to \(-2\)?

If \(5 - 2x > 1\), what is the solution for \(x\)?

Find the solution set of \(\frac{x - 3}{2} \geq 4\).

If \(3x + 4 < 2x + 9\), what is the value of \(x\)?

Solve the compound inequality \(2 < 3x + 1 \leq 8\).

If \(x\) satisfies \(4 - 2x \geq 10\), which of the following is true?

The solution to \(|2x - 5| < 7\) is:

Given that \(x\) and \(y\) are real numbers satisfying \(x - y > 3\) and \(2x + y < 12\), which of the following could be a possible pair \((x,y)\)?