solve log [0.07392]4

asked by guest
on Sep 16, 2024 at 12:59 pm



You asked:

Evaluate the expression: \(\log\left( 0.07392 \right) \cdot 4\)

MathBot Answer:

\[\log\left( 0.07392 \right) \cdot 4 = 4 \log{\left(\frac{231}{3125} \right)} \approx -10.41908740659483332976502043120041\]

\[\begin{aligned}\log\left( 0.07392 \right) \cdot 4& = \log{\left(\frac{7392}{100000} \right)} \cdot 4\\& = \log{\left(\frac{231}{3125} \right)} \cdot 4\\& = 4 \cdot \log{\left(\frac{231}{3125} \right)}\end{aligned}\]

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