To solve the inequality $3a - 2 \geq 8$, follow these steps:

1. Add 2 to both sides of the inequality to isolate the term with $a$: $3a - 2 + 2 \geq 8 + 2$ $3a \geq 10$

2. Divide both sides by 3 to solve for $a$: $a \geq \frac{10}{3}$ $a \geq 3.33\overline{3}$

So, the solution to the inequality is: $a \geq \frac{10}{3}$

Would you like any further details or clarification on this process?

Here are some related questions you can try:

1. Solve $4x + 5 \leq 3x + 12$.
2. Solve $2b - 7 > 9$.
3. Solve $5y + 3 < 12$.
4. Solve $\frac{a}{2} - 4 \geq 1$.
5. Solve $3p + 6 > 15$.

Tip: Always perform the same operation on both sides of an inequality to keep it balanced.