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Condense the logarithm q log a-log b Answer: log(◻)

Condense the logarithm\newlineqlog⁡a−log⁡b q \log a-\log b \newlineAnswer: log⁡(□) \log (\square)

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Q. Condense the logarithm\newlineqlog⁡a−log⁡b q \log a-\log b \newlineAnswer: log⁡(□) \log (\square)
  1. Apply logarithmic property: Now we apply the property of logarithms that states log⁡A−log⁡B=log⁡(A/B)\log A - \log B = \log (A/B). We have log⁡aq−log⁡b\log a^q - \log b, which can be rewritten as log⁡(aq/b)\log (a^q / b).

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