If logx≈0.698 , what is log(x⋅x⋅x) ?(1 point)Responses−0.34negative 0.340.340 point 3 42.0942 point 0 9 4−2.094

Answer 1

To find \( \log(x \cdot x \cdot x) \), we can use the properties of logarithms. Specifically, we know that:

\[ \log(x^n) = n \cdot \log(x) \]

In this case, we want to find \( \log(x^3) \). Using the property mentioned:

\[ \log(x^3) = 3 \cdot \log(x) \]

Given that \( \log(x) \approx 0.698 \), we can compute:

\[ \log(x^3) \approx 3 \cdot 0.698 = 2.094 \]

Therefore, the answer is:

\[ \boxed{2.094} \]