if ylogx = x-y , prove that
dy/dx = logx/(1+ logx)^2
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y log x=x-y
Y(1+ log x) =x
Y=x/(1+logx) by quotient rule
dy/dx=[(1+log x) 1-x(0+1/x)]/(1+logx)^2
=(1+ logx - 1)/(1+log x) ^2
=log x/(1+logx)^2
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Hope it is helpful............
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