Найти производную функции [tex]y=\log_{\ln x}x[/tex]. Created by yugolovin. algebra-ru

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July 2022 1 36 Report

Найти производную функции [tex]y=\log_{\ln x}x[/tex]

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$(log_{lnx}x)'=(\frac{lnx}{ln(lnx)})'=\frac{[lnx]'ln(lnx)-lnx[ln(lnx)]'}{ln^2(lnx)}=\\\frac{\frac{1}{x}*ln(lnx)-lnx*\frac{1}{xlnx}}{ln^2(lnx)}=\frac{\frac{1}{x}(ln(lnx)-1)}{ln^2(lnx)}=\frac{ln(lnx)-1}{xln^2(lnx)}$

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kakuyu znamenituyu italyanskuyu aktrisu kritiki nazyvali chaplinym v yubke i pochem

dokazat chto esli chetyrehugolnik yavlyaetsya odnovremenno vpisannym i opisannym

tex sostoit iz odnoj tochki

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tex ispolzovanie proizvodnoj ne privetstvuetsya

sformulirovat i dokazat teoremu napoleona zhelatelno no ne obyazatelno dlya

dokazat chto v lyubom treugolnike tochka peresecheniya median tochka peresecheniya v

chto svyazyvaet imena genri persella i bendzhamina brittena

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