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Using the fact that x*ln(x)=sqrt(x)^2*ln(sqrt(x)^2)
and that |sqrt(x)*ln(sqrt(x)|<=1
show that |x*ln(x)|<=2*sqrt(x) when 0
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This is to prove that x*ln(x) ->0 as x->0^+
Use the fact that\[\ln (a^{b}) = b (\ln a)\]
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