To solve the equation \( 3(x + 2) - 6 = 3x \), we will first simplify the left side:
- Distribute \( 3 \) on the left side:
\[ 3x + 6 - 6 = 3x \]
- Simplify by combining like terms:
\[ 3x = 3x \]
Now, we see that both sides of the equation are equal, which means that this equation is always true, regardless of the value of \( x \).
Since the equation simplifies to a true statement (i.e., \( 3x = 3x \)), it has infinite solutions.
The correct response is:
The equation has infinite solutions.