From a286421b8408d069d0bd366d1ef2f880510babec Mon Sep 17 00:00:00 2001 From: Robert Jeutter Date: Sun, 25 Apr 2021 11:08:42 +0200 Subject: [PATCH] Rechtschreibung ausgebessert --- Stochastik - Cheatsheet.pdf | Bin 206357 -> 211301 bytes Stochastik - Cheatsheet.tex | 69 ++++++++++++++++++------------------ 2 files changed, 35 insertions(+), 34 deletions(-) diff --git a/Stochastik - Cheatsheet.pdf b/Stochastik - Cheatsheet.pdf index 29a7bb6fd74829f530dd798d6124e8950ded61cb..30feeeca1b9114a4db00cb4cad980030ee70dc69 100644 GIT binary patch delta 124518 zcmV(#K;*xb%nar743H-QHkXkj11OPD4u5Qx3wuGHOpX*uw&U32u^ijS%bdebmnd3n zw!+17l!y82b1#-Epom&nWVfV5FKV{BhypHf_wQchlf@*TeELD|em?y6gO8t3G0~Zp zR8GEqHlanvxSR-~GcMHR+pEb>)9){|oX($bwtu@|bo#tpu2)O@@x=ur({j1nZaU`s z>x*B${qx69ieNATqe-FRRc4%@bCLg?6KWqMBz%%&x$@6_axo)PO}|bJn9=$<7?0pH z)p9<5lNSLbK)hTpx3iBw-R##_W|1>ih$*h(Bm42oa=j?+$N6eiZtTa$tMa;BBXxH3 zO}QzT3m9fwcFxwmdZyri$oRQ_{F8eD9)EwAOxEPLTiLoGoo5OT7pzFoF$=O(ODu%J 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za%*V|F1j5Qw%n2UQ3{4xcJ7>Z=3Y8j-km?yG3%TQRoM$VJwjP%UUoH95pOEaIt71o zLsuP@qno8ki4F+8vtKSx{r`RTtTqe}X>*XQ3S>3;pnrv!DB=N5Sgma47AMgbz}XcH z&*-ia9_Na%lNf^}hG+kYG66_Gq zX=&cnWdx9SgdmXGT}jO0%demx$FyY`Bqo6-FQ>>|Aw?DC1EW*KVp`?!bAFEV9?|2; zUQTMJr!R1|wOVpk$tu)ZG~%&8a|9A^>+&h;a@Od08#6306)uQB?-DBp80OR&{4imp z$Od|+Do6?B-fIz&}jo+@9CZhgXVCesqivO8yvQnDo^io8? z>;3*m|Ch|=^ioCC`vfXjDgAFLiwMqDK4ltK>7S)pT39z%j|&!#xg$8L0N)nPQ=JVK zfi|^TnJh01F;sY>XaJs?v28$bvZ_v8|$N;RBd82uQ%G5&H z*FSz8{!;U(ZU2MCvhCn=JfF??Jwltc31K_e`f~r#XKM*Uznc|p3;g08dXK@(GDOXB z(TX-g?Hv9)y?ivy4m_b \end{cases}$ & $F(x)=\begin{cases} 0 \quad\text{ für } x\leq a \\ \frac{x-a}{b-a} \quad\text{ für } a< x < b \\ 1 \quad\text{ für } x\geq b\end{cases}$ & $E(X)=\frac{a+b}{2}$ & $Var(X)=\frac{1}{12}(b-a)^2$ \\ Exponentialverteilung & $f(x)=\begin{cases}0 \quad\text{ f+r } x<0 \\ \frac{1}{\mu}e^{-\frac{x}{\mu}} \quad\text{ für } x\geq 0 \end{cases}$ & $F(x)=\begin{cases} 0 \quad\text{ für } x<0 \\ 1-e^{-\frac{x}{\mu}} \quad\text{ für } x\geq 0 \end{cases}$ & $E(X)=\frac{1}{\lambda}$ & - \\ + Sinus Verteilung & $f(t)= 2V*\sin(\frac{2\pi}{T}*t)$, $f=\frac{1}{T}$ & & \\ Binomialverteilung & $f(x)=\binom{n}{x}p^x(1-p)^{n-x}$ & - & $E(X)=np$ & $Var(X)=np(1-p)$ \\ Geometrische Verteilung & $f(x)=(1-p)^{x-1}*p$ & - & $E(X)=\frac{1}{p}$ bzw. $E(Y)=E(X)-1=\frac{1-p}{p}$ & - \\ Hypergeometrische Verteilung & $f(x)=\frac{\binom{X}{x}*\binom{W}{w}}{\binom{N}{n}}$ & - & - & - \\ @@ -375,12 +376,12 @@ \subsection{Skalenniveaus} \begin{tabular}{r c c l l} - Skalen & diskret & qualitiativ & & für \\\hline - Nominalskala & & Y & Klassifikation, Kategorien & Geschlecht, Studiengang \\ - Ordinalskala & & Y & Rangordnung ist definiert & Schulnoten \\ - Intervallskala & & & Rangordnung und Abstände sind definiert & Temperatur \\ - Verhältnisskala & & & Rangordnung, Abstände und natürlicher Nullpunkt definiert & Gehalt, Gewicht \\ - Absolutskala & Y & Y & Rangordnung, Abstände, natürlicher Nullpunkt und natürliche Einheiten & Anzahl Fachsemester + Skalen & diskret & qualitativ & was ist definiert? & für \\\hline + Nominalskala & & Y & Klassifikation/Kategorien & Geschlecht, Studiengang \\ + Ordinalskala & & Y & Kategorien + Rangordnung & Schulnoten \\ + Intervallskala & & & Kategorien + Rangordnung + Abstände & Temperatur \\ + Verhältnisskala & & & Kategorien + Rangordnung + Abstände + natürlicher Nullpunkt & Gehalt, Gewicht \\ + Absolutskala & Y & Y & Kategorien + Rangordnung + Abstände + natürlicher Nullpunkt + natürliche Einheiten & Anzahl Fachsemester \end{tabular} \end{document} \ No newline at end of file