Answer:
solving the inequality we get

The graph is attached below.
Option C is correct option.
Explanation:
We need to solve the inequality

First we will solve the inequality to find value of x
Solving:

Step 1: Multiply both sides by 9

Step 2: Adding 3 on both sides

Step 3: Add 18x on both sides

Step 4: Divide both sides by 25

So, solving the inequality we get

The graph is attached below.
Option C is correct option.