AN 2.1 Ableitungsregeln

Description

Gängige Ableitungen aus der Differentialrechnung.
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Question Answer
f(x)=ax
f(x)=axlna
f(x)=sinx
f(x)=cosx
f(x)=cosx
f(x)=sinx
f(x)=Cg(x)
f(x)=Cg(x)
f(x)=[g(x)]n
f(x)=n[g(x)]n1g(x)
f(x)=ex
f(x)=ex
f(x)=eg(x)
f(x)=eg(x)g(x)
f(x)=sing(x)
f(x)=cosg(x)g(x)
f(x)=cosg(x)
f(x)=sing(x)g(x)
f(x)=tanx
f(x)=1cos2x
f(x)=lnx
f(x)=1x
f(x)=lng(x)
f(x)=g(x)g(x)
f(x)=logag(x)
f(x)=g(x)g(x)lna
f(x)=logax
f(x)=1xlna
f(x)=ag(x)
f(x)=ag(x)lnag(x)
Kettenregel f(x)=f(g(x))
f(x)=f(g)g(x)
Produktregel f(x)=u(x)v(x)
f(x)=u(x)v(x)+u(x)v(x)
Summenregel f(x)=u(x)±v(x)
f(x)=u(x)±v(x)
Quotientenregel f(x)=u(x)v(x)
f(x)=u(x)v(x)u(x)v(x)[v(x)]2
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