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zUcduR>@rqg@0A;o5{lhKlI=#Uoi;%FpK}b^e@ZvS`7>RaG5HL|Y;7g%`GqA!_(cW9 z?L{4|tsR8JwtUh4Vh$`sn($UD<;a?u`mGcx9l?qVd1yT^TV;uDjeqWA=m+C&dl6{Dz?{s5_5 zYM7TQ!~weN21|*lKs_&@E9ZQ1wHVRD^{l|OzlYDY2e4s98t+bUqZ5WL9>E5eryE_t z;u_cSc~WEfKrBoY?mN@Dpuas-S$v-`n{hpKJZQCcY7}Yt#U<&J#pUCN6DcGX!Vdwv a + +#define BUFSIZ 128 + +int main(){ + char buf[BUFSIZ]; + int n; + + while ((n = read(0, buf, BUFSIZ)) > 0) + write(1, buf, n); + return 0; +} +\end{lstlisting} +\end{verbatim} + +\begin{lstlisting}[ + language={C}, + caption={Zawartość pliku \texttt{cat.c}} +] +#include + +#define BUFSIZ 128 + +int main(){ + char buf[BUFSIZ]; + int n; + + while ((n = read(0, buf, BUFSIZ)) > 0) + write(1, buf, n); + return 0; +} +\end{lstlisting} + +\section{Wzory matematyczne} + +\begin{verbatim} +Zgodnie z twierdzeniem Pitagorasa, suma kwadratów długości +przyprostokątnych trójkąta prostokątnego równa jest kwadratowi +długości jego przeciwprostokątnej. Możemy więc napisać, że +$a^2 + b^2 = c^2,$ jeśli $a$, $b$ i $c$ opisują +te wartości, kolejno. + +Zgodnie z twierdzeniem Pitagorasa, suma kwadratów długości +przyprostokątnych trójkąta prostokątnego równa jest kwadratowi +długości jego przeciwprostokątnej. Możemy więc napisać, że +$$a^2 + b^2 = c^2,$$ jeśli $a$, $b$ i $c$ opisują +te wartości, kolejno. +\end{verbatim} + +\noindent Zgodnie z twierdzeniem Pitagorasa, suma kwadratów długości +przyprostokątnych trójkąta prostokątnego równa jest kwadratowi +długości jego przeciwprostokątnej. Możemy więc napisać, że +$a^2 + b^2 = c^2,$ jeśli $a$, $b$ i $c$ opisują +te wartości, kolejno. + +Zgodnie z twierdzeniem Pitagorasa, suma kwadratów długości +przyprostokątnych trójkąta prostokątnego równa jest kwadratowi +długości jego przeciwprostokątnej. Możemy więc napisać, że +$$a^2 + b^2 = c^2,$$ jeśli $a$, $b$ i $c$ opisują +te wartości, kolejno. + +\section{Otoczenia} + +\begin{verbatim} +\begin{twierdzenie} +Jeśli $a$ i $b$ reprezentują długości przyprostokątnych +trójkąta prostokątnego, a $c$ długość jego przciwprostokątnej, +to $a^2 + b^2 = c^2.$ +\end{twierdzenie} +\end{verbatim} + +\begin{twierdzenie} +Jeśli $a$ i $b$ reprezentują długości przyprostokątnych +trójkąta prostokątnego, a $c$ długość jego przeciwprostokątnej, +to $a^2 + b^2 = c^2.$ +\end{twierdzenie} \end{document}