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$\underset{x→0^-}{\lim}\frac{e^{[\sin x]}}{[x+1]}$, (where [ ] denotes the greatest integer) is |
1 $π$ does not exist none of these |
does not exist |
Since the function is not defined as $x → 0^–$ because [x + 1] = 0, therefore limit does not exist. |
