Mathematics: 37. write each logarithm as an equivalent expression involving only logarithms base 10. a. log3(25)

37. write each logarithm as an equivalent expression

ejcastilllo

07.01.2022

$\log_{3}(25) = \frac{\log_{10}(25)}{\log_{10}(3)} = 2.93$

Step-by-step explanation:

We can use this expression to change the base of a logarithm from b to d.

$\log_{b}(x) = \frac{\log_{d}(x)}{\log_{d}(b)}$

So, to write $\log_{3}(25)$ as base 10, we can use this formula.

$\log_{b}(x) = \frac{\log_{d}(x)}{\log_{d}(b)}$

$\log_{3}(25) = \frac{\log_{10}(25)}{\log_{10}(3)} = 2.93$

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dulldiamondss2858

15.12.2021

34 inch I don't know yet so sorry for my answer pa help kanalang sa iba ty and sorry

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