x+1/x=0 then show that. x-1/x
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So basically we need to prove that f(x)>0∀x>0 .
f′(x)=1x+1−1(x+1)2=x(x+1)2>0∀x>0
Thus f(x) is a strongly increasing function.
As f(0)=0⇒f(x)>0∀x>0
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