1.

Given the function f(x)=ex+ln(x+1)−ax, where a∈R. If there exists two distinct roots x1,x2 (x1<x2) of f′(x)=0, then

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Given the function f(x)=ex+ln(x+1)ax, where aR. If there exists two distinct roots x1,x2 (x1<x2) of f(x)=0, then



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