To find \( \log(x \cdot x \cdot x) \), you can use the properties of logarithms.
Since \( x \cdot x \cdot x = x^3 \), we can use the logarithmic identity:
\[ \log(a^b) = b \cdot \log(a) \]
Applying this to our expression:
\[ \log(x \cdot x \cdot x) = \log(x^3) = 3 \cdot \log(x) \]
Given that \( \log(x) \approx 0.698 \):
\[ \log(x^3) \approx 3 \cdot 0.698 = 2.094 \]
Thus, the answer is:
\[ \boxed{2.094} \]