The value of lim x- 0 - x - - cos x - is- - - - greatest integer function

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The value of ...

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The value of $\begin{matrix} l i m x \to 0 \end{matrix} {| x |}^{[c o s x]} i s; [\cdot] =$ greatest integer function

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-1

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Does not exist

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lim x \to 0 \frac{sin [cos x]}{1 + [cos x]}

[.]

The value of $lim x \to 0 ([\frac{100 x}{s i n x}] + [\frac{99 s i n x}{x}])$ ,where [.] denotes the greatest integer function, is

lim x \to a [x]

[x]

l i m x \Rightarrow \infty ([\frac{100 x}{s i n x}] + [\frac{99 s i n x}{x}])

lim x \to 0 \frac{[x]}{x}

x = 0

[.]

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