y=lgsinx найти производную. Created by Good9luck. algebra-ru

y=lgsinx найти производную...

Good9luck @Good9luck

July 2022 1 31 Report

y=lgsinx
найти производную

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NNNLLL54

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Ответ:

$y=lg(sinx)\ \ \ ,\ \ \ \ \ (lgu)'=\dfrac{1}{u\cdot ln10}\cdot u'\ ,\ \ u=sinx\\\\\\y'=\dfrac{1}{sinx\cdot ln10}\cdot (sinx)'=\dfrac{cosx}{sinx\cdot ln10}=\dfrac{1}{ln10}\cdot ctgx=lge\cdot ctgx$

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ustanovit vidpovidnist mizh vidom pidryadnogo rechennya ta prikladom 1 obstavina

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ustanovit vidpovidnist mizh vidom rechennya ta prikladom 1 skladnosuryadne 2 sklb099c0f27f95d5d73ba65c329d6ae733 14787

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