Limx - 0log x - alog ex - ea - a-0

Let say lim_x → 0log( x a)log( e^x e^a), I = log(0 a)log(e^0 e^a) I = log( a)log(e^0 e^a) I = #160; log( a)log(1 e^a) Answer ...

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Sum of n Terms

limx → 0log x...

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$lim x \to 0 \frac{log (x - a)}{log (e^{x} - e^{a})}, a < 0$

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