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durch $u, u+ \frac m d, u + \frac{2m}d,\dots, u+(d-1)\frac m d$ \hfill $blacksquare$ +Alle $\mod m$ in kongruenten Lösungen sind daher gegeben durch $u, u+ \frac m d, u + \frac{2m}d,\dots, u+(d-1)\frac m d$ \hfill $\blacksquare$ \end{document} diff --git a/ue2.pdf b/ue2.pdf new file mode 100644 index 0000000000000000000000000000000000000000..faacc595de83985e802a1d66a2997aaa31ee59ef GIT binary patch literal 29540 zcmbrk1yG&Mvp$HsLkJK&IKkyWaCdiicXxMpcXtTx?(PuW-Q8hHzVCPM-Mw42TlGIx zXHHM|^wZPb^G>~|>LHfq7o?)2W`rT0n(O}!!+=kVZ>4LB&(01*BW_@6WN(a5PsfP= z&j*G^(8S!{z!slI&|JsffZssRO5Xs6lM}|y-qt|J0>*h+BD&QQgbqpI!F9R-(t z=c?-b!SwN)WqZTv{66iQms78D{6!mxpDv+s1KD<}flYhH1bh)~8ZJ*YLFVJr%ujqC z%8rIPG}L9X>;SryITQ>t$1M;(k^7vZ4~2zrd9*jh-{%)eJCq;wu_S^A<~X#m7WQ45 zYUyTBLf&3J}XOm150~5{6AHcg`tr(u(NWo)ibcer~5}CVW4lK!)xV? zuSWZ+U}9yWrUx+NvoO+8v#@Hwe4^NXy5j@>F6QLK|2Nzp=l}FX@H50`b3Qvj$BfVT zXW^&Fz=Y5AugHSW{8##H3XQa_m7bh|J-*uK{`dv)Y2*!@?eR4}`}H4SmVba@)R<^# 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+\usepackage{amsmath,amssymb,ulsy} +\usepackage{fullpage} + + +\def\P{\mathbb{P}} +\def\N{\mathbb{N}} +\def\R{\mathbb{R}} +\def\Z{\mathbb{Z}} +\def\oder{\vee} +\def\und{\wedge} + +\def\kgV{\text{kgV}} +\def\ggT{\text{ggT}} +\def\sgn{\text{sgn}} +%opening +\title{} +\author{Peter Schaefer} + +\begin{document} +\maketitle +\section*{2.Übung} +\subsection*{7. Aufgabe} + +\end{document} -- 2.47.3