Solve for `x: log_(4) log_(3) log_(2) x = 0`.

Explanation

To solve the equation \( \log_{4} \log_{3} \log_{2} x = 0 \), we will follow these steps:

### Step 1: Rewrite the equation
We start with the equation:
\[ \log_{4} \log_{3} \log_{2} x = 0 \]

### Step 2: Apply the property of logarithms
Using the property of logarithms, we know that if \( \log_{b} a = 0 \), then \( a = 1 \). Therefore, we can rewrite our equation as:
\[ \log_{3} \log_{2} x = 1 \]

### Step 3: Solve for \( \log_{3} \log_{2} x \)
Now, we apply the same property again:
\[ \log_{2} x = 3^{1} = 3 \]

### Step 4: Solve for \( \log_{2} x \)
Next, we solve for \( x \) using the property of logarithms again:
\[ x = 2^{3} = 8 \]

### Final Answer
Thus, the solution for \( x \) is:
\[ \boxed{8} \]