Question

express 23/34 logarithm into difference of logarithms

Answer 1

Hi ,

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We know the logarithmic rule:

log ( m/n ) = log m - log n

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Now ,

log ( 23/34 ) = log 23 - log 34

I hope this helps you.

: )

Answer 2

Answer:

$\log(\frac{23}{34})=\log 23-\log 34$

Step-by-step explanation:

To find : Express $\frac{23}{34}$ logarithm into difference of logarithms?

Solution :

We know the property of logarithm,

$\log(\frac{x}{y})=\log x-\log y$

The fraction given is $\frac{23}{34}$

Taking log and apply property,

$\log(\frac{23}{34})=\log 23-\log 34$

Therefore, logarithm into difference of logarithms is $\log(\frac{23}{34})=\log 23-\log 34$