1. Let's clarify the problem: you want to solve an inequality involving "greater than" or similar comparisons. 2. Suppose the inequality is of the form $ax + b > c$. 3. To solve, subtract $b$ from both sides: $$ax > c - b$$ 4. Then divide both sides by $a$, remembering to reverse the inequality if $a$ is negative: $$x > \frac{c - b}{a} \text{ if } a > 0$$ or $$x < \frac{c - b}{a} \text{ if } a < 0$$ 5. This method applies to any linear inequality with "greater than" or "less than" signs. 6. If you provide a specific inequality, I can show the exact steps.