Lösung 1.1:1b - Versionsgeschichte

Sekretariat1 um 09:18, 19. Aug. 2009

Sekretariat1 — Wed, 19 Aug 2009 09:18:35 GMT

← Nächstältere Version		Version vom 09:18, 19. Aug. 2009
Zeile 1:		Zeile 1:
-	Alle Punkte die eine horizontale Tangente haben, haben die Ableitung null.	+	Alle Punkte, die eine horizontale Tangente haben, haben die Ableitung null.

	{\| align="center"		{\| align="center"
Zeile 6:		Zeile 6:
	\|\|<small>Der Graph von ''f''(''x'') hat horizontale Tangenten <br> in ''x'' = -3 und ''x'' = 2</small>		\|\|<small>Der Graph von ''f''(''x'') hat horizontale Tangenten <br> in ''x'' = -3 und ''x'' = 2</small>
	\|}		\|}
-	~~Mit~~ der Abbildung sehen wir, dass die Ableitung null ist, wenn <math>x=-3</math> und <math>x=2\,</math>.	+	In der Abbildung sehen wir, dass die Ableitung null ist, wenn <math>x=-3</math> und <math>x=2\,</math>.

Bayerer — Fri, 07 Aug 2009 11:54:54 GMT

← Nächstältere Version		Version vom 11:54, 7. Aug. 2009
Zeile 6:		Zeile 6:
	\|\|<small>Der Graph von ''f''(''x'') hat horizontale Tangenten <br> in ''x'' = -3 und ''x'' = 2</small>		\|\|<small>Der Graph von ''f''(''x'') hat horizontale Tangenten <br> in ''x'' = -3 und ''x'' = 2</small>
	\|}		\|}
-		+	Mit der Abbildung sehen wir, dass die Ableitung null ist, wenn <math>x=-3</math> und <math>x=2\,</math>.
-	~~Durch die Figur~~ sehen wir dass die Ableitung null ist wenn <math>x=-3</math> und <math>x=2\,</math>.	+

Martin — Thu, 09 Apr 2009 09:51:25 GMT

← Nächstältere Version		Version vom 09:51, 9. Apr. 2009
Zeile 1:		Zeile 1:
-	~~At those points where the graph of the function has a horizontal tangent (gradient equal to zero)~~, ~~the derivative is zero~~.	+	Alle Punkte die eine horizontale Tangente haben, haben die Ableitung null.

	{\| align="center"		{\| align="center"
	\|\|{{:1.1 - Figure - Lösung - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}		\|\|{{:1.1 - Figure - Lösung - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}
	\|-		\|-
-	\|\|<small>~~The graph of~~ ''f''(''x'') ~~has horizontal tangents~~<br> at ''x'' = -3 ~~and~~ ''x'' = 2</small>	+	\|\|<small>Der Graph von ''f''(''x'') hat horizontale Tangenten <br> in ''x'' = -3 und ''x'' = 2</small>
	\|}		\|}

-	~~In the figure, we see that this happens when~~ <math>x=-3</math> ~~and~~ <math>x=2\,</math>.	+	Durch die Figur sehen wir dass die Ableitung null ist wenn <math>x=-3</math> und <math>x=2\,</math>.

Tekbot — Wed, 11 Mar 2009 09:57:55 GMT

← Nächstältere Version

Version vom 09:57, 11. Mär. 2009

Tekbot — Tue, 10 Mar 2009 13:35:14 GMT

Robot: Automated text replacement (-Solution +Lösung)

← Nächstältere Version		Version vom 13:35, 10. Mär. 2009
Zeile 2:		Zeile 2:

	{\| align="center"		{\| align="center"
-	\|\|{{:1.1 - Figure - ~~Solution~~ - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}	+	\|\|{{:1.1 - Figure - Lösung - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}
	\|-		\|-
	\|\|<small>The graph of ''f''(''x'') has horizontal tangents<br> at ''x'' = -3 and ''x'' = 2</small>		\|\|<small>The graph of ''f''(''x'') has horizontal tangents<br> at ''x'' = -3 and ''x'' = 2</small>

Tek — Tue, 14 Oct 2008 11:17:17 GMT

← Nächstältere Version		Version vom 11:17, 14. Okt. 2008
Zeile 1:		Zeile 1:
	At those points where the graph of the function has a horizontal tangent (gradient equal to zero), the derivative is zero.		At those points where the graph of the function has a horizontal tangent (gradient equal to zero), the derivative is zero.

-	{\|	+	{\| align="center"
	\|\|{{:1.1 - Figure - Solution - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}		\|\|{{:1.1 - Figure - Solution - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}
	\|-		\|-

Tek — Tue, 14 Oct 2008 11:04:58 GMT

← Nächstältere Version		Version vom 11:04, 14. Okt. 2008
Zeile 1:		Zeile 1:
-
	At those points where the graph of the function has a horizontal tangent (gradient equal to zero), the derivative is zero.		At those points where the graph of the function has a horizontal tangent (gradient equal to zero), the derivative is zero.

-	~~[[Image~~:~~1_1_1_b~~.~~gif~~\|~~center]]~~	+	{\|
		+	\|\|{{:1.1 - Figure - Solution - The graph of f(x) in exercise 1.1:1 with horizontal tangents}}
		+	\|-
		+	\|\|<small>The graph of ''f''(''x'') has horizontal tangents<br> at ''x'' = -3 and ''x'' = 2</small>
		+	\|}

-	In the figure, we see that this happens when	+	In the figure, we see that this happens when <math>x=-3</math> and <math>x=2\,</math>.
-	<math>x=-~~\text{~~3 }</math>	+
-	and	+
-	<math>x=\~~text{2}~~</math>.	+

Ian — Fri, 10 Oct 2008 11:13:35 GMT

← Nächstältere Version		Version vom 11:13, 10. Okt. 2008
Zeile 1:		Zeile 1:
-	{{NAVCONTENT_START}}

	At those points where the graph of the function has a horizontal tangent (gradient equal to zero), the derivative is zero.		At those points where the graph of the function has a horizontal tangent (gradient equal to zero), the derivative is zero.
Zeile 5:		Zeile 4:
	[[Image:1_1_1_b.gif\|center]]		[[Image:1_1_1_b.gif\|center]]

-	In the figure, we see that this happens when x=-3 and x=2.	+	In the figure, we see that this happens when
-		+	<math>x=-\text{3 }</math>
-	{~~{NAVCONTENT_STOP}~~}	+	and
		+	<math>x=\text{2}</math>.

Tekbot — Tue, 16 Sep 2008 14:18:21 GMT

← Nächstältere Version

Version vom 14:18, 16. Sep. 2008

Oskar — Fri, 05 Sep 2008 15:40:19 GMT

← Nächstältere Version		Version vom 15:40, 5. Sep. 2008
Zeile 7:		Zeile 7:
	In the figure, we see that this happens when x=-3 and x=2.		In the figure, we see that this happens when x=-3 and x=2.

-
-
-	<center> [[Image:_1_1b.gif]] </center>
	{{NAVCONTENT_STOP}}		{{NAVCONTENT_STOP}}