To solve the inequality, the exact inequality equation is required. Since it is not specified in your query, I’ll outline a generic approach to solving inequalities and explain how each potential option relates to the solution:

1. Step 1: Write the inequality.
   Example: $ax + b < c$ or $ax + b \leq c$, etc.

2. Step 2: Isolate $x$.

   • Subtract or add terms to simplify the inequality.
   • Divide or multiply by the coefficient of $x$. (If you multiply or divide by a negative number, reverse the inequality sign.)

3. Step 3: Compare to the answer options.

   • Analyze the direction of the inequality and the boundary value to identify the correct choice.

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If you provide the exact inequality (e.g., $x + 4 < 8$, $2x \geq 16$), I can solve it explicitly. Could you clarify or upload an image of the problem?

Meanwhile, here’s an example:

Example: Solve $2x - 5 \leq 7$.

1. Add 5 to both sides:
   $2x \leq 12$.
2. Divide by 2:
   $x \leq 6$.

Here, the correct answer would be $B. x \leq 6$.

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If you'd like details or a specific inequality solved, please let me know!
Here are 5 relative questions expanding this:

1. How do you solve compound inequalities?
2. What happens when multiplying an inequality by a negative number?
3. How does graphing inequalities on a number line work?
4. How do absolute values affect inequalities?
5. Can inequalities have no solution or infinite solutions?

Tip: Always check your solution by substituting a test value into the original inequality!