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Evaluate: {({lim})}_{{{x}{{0}}}}{{{{{x}}}}}{{x}} where {[{}]}
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Evaluate: where \displaystyle{\left[{\dot}\right]} represents the greatest integer function

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Practice questions from similar books

Question 1
If graph of the function is continuous and passes through point then is equal b. c. d.

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Question 2
If then find the value of \displaystyle{1}{n}{\left({\left(\text{lim}\right)}_{{{x}\vec{{0}}}}{\left[{1}+\frac{{{f{{\left({x}\right)}}}}}{{x}}\right]}^{{\frac{{1}}{{x}}}}\right)}{i}{s}_{_}__{}

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Question 3
 If then a= ? b=?

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Question 4
Evaluate: \displaystyle{\left(\text{lim}\right)}_{{{n}\vec{{0}}}}{\left({1}^{{1}}/{{\sin}^{{{2}{x}}}+}\frac{{2}^{{1}}}{{{\sin}^{{{2}{x}}}}}++{n}^{{1}}/{\sin}^{{{2}{x}}}\right)}^{{\sin}}^{\left({2}{x}\right)}

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Question Text
Evaluate: where \displaystyle{\left[{\dot}\right]} represents the greatest integer function