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Express the logarithms of the following into difference of the logarithms.

i) \(\frac{23}{34}\)

ii) \(\frac{373}{275}\)

iii) \(\frac{4525}{3734}\)

iv) \(\frac{5055}{3303}\)

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i) log10\(\frac{23}{34}\)=log10 23 - log10 34

[∵ log\(\frac{x}{y}\) = log x – log y ]

ii) log10\(\frac{373}{275}\) = log10 373 – log 275 

[∵ log \(\frac{x}{y}\)= log x – log y]

iii) log10 = \(\frac{4525}{3734}\)= log10 4525 – log10 3734 

[∵ log \(\frac{x}{y}\) = log x – log y]

iv) log10 = \(\frac{5055}{3303} \)= log10 5055 – log10 3303 

[∵ log\(\frac{x}{y}\) = log x – log y]

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