The expression provided is:

$\log(2) + \log(x)$

Using the logarithmic property that states:

$\log(a) + \log(b) = \log(a \cdot b)$

The expression can be rewritten as a single logarithm:

$\log(2 \cdot x)$

So, the answer is:

$\log(2x)$

Let me know if you'd like a further explanation or have any other questions!

Here are 5 related questions for deeper understanding:

1. How would you simplify $\log(a) - \log(b)$?
2. What is the expanded form of $\log(x^2)$?
3. Can $\log(a \cdot b)$ be split into two logarithms?
4. What is the base of the logarithm used here if it’s not specified?
5. How do logarithmic rules apply to division, such as $\log(x) - \log(y)$?

Tip: Always double-check if the logarithmic expression is asking for simplification or expansion to apply the appropriate rule.