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ln(10)· 100100100xxx(ln2(5)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln2(2)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln(2)ln(5)· 225x· 22x+1x+2x+4· 25x+100xxx2+ln(5)· 225x· 22x+1x+2x+2· 25x+100xxx+ln(2)· 225x· 22x+1x+2x+2· 25x+100xxx+225x· 22x+1x+1· 25100xx)
단계 표시
ddx ((100x)(100x)(100x))
(100x)(100x)(100x) 단순화하세요: 100100100xxx
=ddx (100100100xxx)
100100100xxx=e100100xxxln(100)
=ddx (e100100xxxln(100))
체인 규칙 적용: e100100xxxln(100)ddx (100100xxxln(100))
=e100100xxxln(100)ddx (100100xxxln(100))
ddx (100100xxxln(100))=ln(10)(ln2(5)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln2(2)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln(2)ln(5)· 225x· 22x+1x+2x+4· 25x+100xxx2+ln(5)· 225x· 22x+1x+2x+2· 25x+100xxx+ln(2)· 225x· 22x+1x+2x+2· 25x+100xxx+225x· 22x+1x+1· 25100xx)
=e100100xxxln(100)ln(10)(ln2(5)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln2(2)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln(2)ln(5)· 225x· 22x+1x+2x+4· 25x+100xxx2+ln(5)· 225x· 22x+1x+2x+2· 25x+100xxx+ln(2)· 225x· 22x+1x+2x+2· 25x+100xxx+225x· 22x+1x+1· 25100xx)
e100100xxxln(100)=100100100xxx
=ln(10)· 100100100xxx(ln2(5)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln2(2)· 225x· 22x+1x+2x+3· 25x+100xxx2+ln(2)ln(5)· 225x· 22x+1x+2x+4· 25x+100xxx2+ln(5)· 225x· 22x+1x+2x+2· 25x+100xxx+ln(2)· 225x· 22x+1x+2x+2· 25x+100xxx+225x· 22x+1x+1· 25100xx)
관행 Chain Rule
묘사
사전 대수학에서 미적분학까지의 문제를 단계별로 풀어보세요
step-by-step
media geometrica \frac{31}{100}, \frac{23}{105}, \frac{31}{205}, \frac{54}{205}
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