Übungen Analysis I:Übungszettel 4 – Truth-Quark

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Version vom 20:21, 7. Mai 2010

Aufgabe 1

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Aufgabe 2

a)

$LaTeX: M_1\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon 0 \le x \right\rbrace$ Graue Fläche
$LaTeX: M_2\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon x \le -y \le -x \right\rbrace$ Rote Fläche
$LaTeX: M_3\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon y = -x \right\rbrace$ Schwarze Gerade
$LaTeX: M_4\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon (x-2)^2 + y^2 = 1^2 \right\rbrace$ Grüner Kreisrand

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@@ Zeile 4: / Zeile 4: @@
 ==Aufgabe 2==
 ===a)===
-<math>M_1\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon 0 \le x \right\rbrace</math><br />
+<math>M_1\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon 0 \le x \right\rbrace</math> Graue Fläche<br />
-<math>M_2\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon x \le -y \le -x \right\rbrace</math><br />
+<math>M_2\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon x \le -y \le -x \right\rbrace</math> Rote Fläche<br />
-<math>M_3\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon y = -x \right\rbrace</math><br />
+<math>M_3\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon y = -x \right\rbrace</math>Schwarze Gerade<br />
-<math>M_4\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon (x-2)^2 + y^2 = 1^2 \right\rbrace</math><br />
+<math>M_4\colon=\left\lbrace \mathbb C \ni z=x+ \mathrm i \cdot y \colon (x-2)^2 + y^2 = 1^2 \right\rbrace</math>Grüner Kreisrand<br />
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 [[Kategorie:Übungen_Analysis_I]]