Evaluate: $(lim)_{x \to 0}$ \displaystyle\frac{{{\sin{{\left[{\cos{{x}}}\right]}}}}}{{{1}+{\left[{\cos{{x}}}\right]}}}{\left({\left[{\dot}\right]}\right.} denotes the greatest integer function).

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Evaluate:

(lim)_{x \to 0}

\displaystyle\frac{{{\sin{{\left[{\cos{{x}}}\right]}}}}}{{{1}+{\left[{\cos{{x}}}\right]}}}{\left({\left[{\dot}\right]}\right.} denotes the greatest integer function).

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Question Text

Evaluate:

(lim)_{x \to 0}

\displaystyle\frac{{{\sin{{\left[{\cos{{x}}}\right]}}}}}{{{1}+{\left[{\cos{{x}}}\right]}}}{\left({\left[{\dot}\right]}\right.} denotes the greatest integer function).

Evaluate: $(lim)_{x \to 0}$ \displaystyle\frac{{{\sin{{\left[{\cos{{x}}}\right]}}}}}{{{1}+{\left[{\cos{{x}}}\right]}}}{\left({\left[{\dot}\right]}\right.} denotes the greatest integer function).

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Practice questions from similar books

Evaluate: (lim)x→0​ \displaystyle\frac{{{\sin{{\left[{\cos{{x}}}\right]}}}}}{{{1}+{\left[{\cos{{x}}}\right]}}}{\left({\left[{\dot}\right]}\right.} denotes the greatest integer function).

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Practice questions from similar books

Evaluate: $(lim)_{x \to 0}$ \displaystyle\frac{{{\sin{{\left[{\cos{{x}}}\right]}}}}}{{{1}+{\left[{\cos{{x}}}\right]}}}{\left({\left[{\dot}\right]}\right.} denotes the greatest integer function).