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lim as x approaches 0+ (x^(-1/lnx))
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lim(x->0+)(x^(-1/lnx))=L, if L exists. Then, take the ln of both sides lim(x->0+)[ ln(x^(-1/lnx))]=lnL lim(x->0+)[ (-1/lnx)(lnx)]=lnL lim(x->0+)(-1)=lnL -1=lnL e^-1=L 1/e=L
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