Question

log3 log2 log√5 625



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Answer 1

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Step by step solution:

$log_{3} \ log_{2} \ log_{\sqrt{5}} \ 625\\\\we \ have \ to \ solve \ it.\\\\Let \ us \ do\\\\log_{3} \ log_{2} \ log_{5}^\frac{1}{2} \ (5)^4\\\\using \ formula \ log_{x}^a \ y^b=\frac{b}{a}log_{x} \ y\\\\log_{3} \ log_{2} \ \frac{4}{\frac{1}{2} }log_{5} \ 5\\\\ we \ konw \ log_{a} \ a=1\\\\log_{3} \ log_{2} \ 8\times1\\\\log_{3} \ log_{2} \ 2^3\\\\log_{3} \ 3log_{2} \ 2\\\\log_{3} \ 3 \times1\\\\log_{3} \ 3\\\\1$

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