fun-lim

Related Questions

• $\underset{x\to 0+}{\mathop{\lim }}\,\frac{x{{e}^{1/x}}}{1+{{e}^{1/x}}}=$

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• A condition for a function $y=f(x)$ to have an inverse is that it should be

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• $\underset{x\to 0}{\mathop{\lim }}\,\frac{1-\cos 6x}{x}=$

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• If $f(x)=\cos (\log x)$, then the value of $f(x).f(4)-\frac{1}{2}\left[ f\left( \frac{x}{4} \right)+f(4x) \right]$

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• $\underset{x\to 1}{\mathop{\lim }}\,\frac{x-1}{2{{x}^{2}}-7x+5}=$

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