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update solutions
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LFMP committed Apr 23, 2018
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28 changes: 14 additions & 14 deletions Trabalho/fonte.aux
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12 changes: 6 additions & 6 deletions Trabalho/fonte.log
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This is LuaTeX, Version 1.0.4 (TeX Live 2017/Arch Linux) (format=lualatex 2018.4.5) 21 APR 2018 15:21
This is LuaTeX, Version 1.0.4 (TeX Live 2017/Arch Linux) (format=lualatex 2018.4.5) 22 APR 2018 22:05
restricted system commands enabled.
**fonte.tex
(./fonte.tex
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Document Class: exam 2017/12/17 Version 2.603 by Philip Hirschhorn
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Output written on fonte.pdf (8 pages, 209437 bytes).
Output written on fonte.pdf (8 pages, 210334 bytes).

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4 changes: 2 additions & 2 deletions Trabalho/fonte.tex
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Expand Up @@ -83,14 +83,14 @@ \section*{Trabalho 1}
\hline
& $f(n)$ & $g(n)$ & $f(n) = O(g(n))$? & $f(n) = \Omega(g(n))$? & $f(n) = \Theta(g(n))$? \\
\hline
a) & $\lg^k n$ & $n^{\epsilon}$ & X & & \\ \hline
a) & $\lg^k n$ & $n^{\epsilon}$ & & & X \\ \hline
b) & $n^k$ & $c^n$ & X & & \\ \hline
c) & $2^n$ & $2^{n/2}$ & & X & \\ \hline
d) & $n^{\lg c}$ & $c^{\lg n}$ & & & X \\ \hline
\end{tabular}
\end{center}
\begin{solution}
Escreva a solução aqui.
a) $\displaystyle\lim_{n\to\infty} \frac{\lg^k n}{n^{\epsilon}} = \infty \to f(n) = \Theta(g(n))$
\end{solution}

\question Para cada item a seguir, assinale \textbf{V}erdadeiro
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