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Antwort 1.3:3

Aus Online Mathematik Brückenkurs 2

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K (Answer 1.3:3 moved to Antwort 1.3:3: Robot: moved page)
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{| width="100%" cellspacing="10px"
{| width="100%" cellspacing="10px"
|a)
|a)
-
|width="50%"| <math>x=0\,</math> (local maxima)
+
|width="50%"| <math>x=0\,</math> (Lokales Maxima)
|b)
|b)
-
|width="50%"| <math>x=-\frac{1}{3}\ln\frac{5}{3}\,</math> (local minima)
+
|width="50%"| <math>x=-\frac{1}{3}\ln\frac{5}{3}\,</math> (Lokales Minima)
|-
|-
|-
|-
|c)
|c)
-
|width="50%"| <math>x=1/e\,</math> (local minima)
+
|width="50%"| <math>x=1/e\,</math> (Lokales Minima)
|d)
|d)
|width="50%"|
|width="50%"|
-
<math>x=-\sqrt{\sqrt{2}-1}\,</math> (local maxima)
+
<math>x=-\sqrt{\sqrt{2}-1}\,</math> (Lokales Maxima)
-
<math>x=0\,</math> (local minima)
+
<math>x=0\,</math> (Lokales Minima)
-
<math>x=\sqrt{\sqrt{2}-1}\,</math> (local maxima)
+
<math>x=\sqrt{\sqrt{2}-1}\,</math> (Lokales Maxima)
|-
|-
|e)
|e)
-
|width="50%"| <math>x=-3\,</math> (local minima)
+
|width="50%"| <math>x=-3\,</math> (Lokales Minima)
-
<math>x=-2\,</math> (local maxima)
+
<math>x=-2\,</math> (Lokales Maxima)
-
<math>x=1\,</math> (local minima)
+
<math>x=1\,</math> (Lokales Minima)
-
<math>x=3\,</math> (local maxima)
+
<math>x=3\,</math> (Lokales Maxima)
|}
|}

Version vom 14:38, 26. Apr. 2009

a) x=0 (Lokales Maxima) b) x=31ln35 (Lokales Minima)
c) x=1e (Lokales Minima) d)

x=21  (Lokales Maxima)

x=0 (Lokales Minima)

x=21  (Lokales Maxima)

e) x=3 (Lokales Minima)

x=2 (Lokales Maxima)

x=1 (Lokales Minima)

x=3 (Lokales Maxima)