Question #287082

find the limit lim x→0 x^2 cos 1/x.

1
Expert's answer
2022-01-13T15:52:38-0500

limx0(x2cos(1x))\lim_{x\to0}(x^2*cos({\frac 1 x}))

a:1cos(a)1\forall a:-1≤cos(a)≤1

limx0x2=0    limx0(x2cos(1x))=0b\lim_{x\to0}x^2=0\implies \lim_{x\to0}(x^2*cos({\frac 1 x}))=0*b where 1b1    limx0(x2cos(1x))=0-1≤b≤1\implies \lim_{x\to0}(x^2*cos({\frac 1 x}))=0


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