To find the value of \(\log 88\), we can use the properties of logarithms:
\[ \log 88 = \log (8 \times 11) = \log 8 + \log 11 \]
Given:
- \(\log 8 \approx 0.9031\)
- \(\log 11 \approx 1.0414\)
Now, we can substitute these values into the equation:
\[ \log 88 \approx 0.9031 + 1.0414 \]
Calculating this gives:
\[ \log 88 \approx 0.9031 + 1.0414 = 1.9445 \]
Therefore, the correct response is:
\(\log 88 \approx 1.9445\)