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Question Number 80718 by TawaTawa last updated on 05/Feb/20

Evaluate:     lim_(x→0)   (x/(∣x∣))

Evaluate:limx0xx

Commented by mind is power last updated on 05/Feb/20

∣x∣= { ((x,        x>0)),((−x   ,x<0)) :}  ⇒lim_(x→0^+ ) (x/(∣x∣))=lim_(x→0^+ ) =(x/x)=1  lim_(x→0^− ) (x/(∣x∣))=lim_(x→0^− ) (x/(−x))=−1  lim_(x→0)  (x/(∣x∣))  dont exist

x∣={x,x>0x,x<0limx0+xx=limx0+=xx=1limx0xx=limx0xx=1limx0xxdontexist

Commented by TawaTawa last updated on 08/Feb/20

God bless you sir

Godblessyousir

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