Lösung 2.3:7a - Versionsgeschichte

Markus.bez um 13:56, 9. Jun. 2009

2009-06-09T13:56:40Z

← Nächstältere Version		Version vom 13:56, 9. Jun. 2009
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-	Im Ausdruck <math>1-x^{2}</math> gibt es nur einen ''x''-Term, nämlich <math>x^2</math>. Dieser Term ist am kleinsten wenn <math>x=0</math>~~, und also~~ ist der größte Wert des Ausdruckes <math>1-0^{2}=1\,</math>.	+	Im Ausdruck <math>1-x^{2}</math> gibt es nur einen ''x''-Term, nämlich <math>x^2</math>. Dieser Term ist am kleinsten wenn <math>x=0</math>. Also ist der größte Wert des Ausdruckes <math>1-0^{2}=1\,</math>.

2009-03-16T17:45:09Z

← Nächstältere Version		Version vom 17:45, 16. Mär. 2009
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-	~~In the polynomial~~ <math>1-x^{2}</math>~~, only the second term depends on~~ ''x'' ~~and~~, ~~on account of the minus sign in front of that term, the whole expression is largest when the square ''~~x~~''² is least~~. ~~The quadratic term ''x''² is least when~~ <math>x=0</math>~~. The polynomial's largest value is equal to~~ <math>1-0^{2}=1\,</math>.	+	Im Ausdruck <math>1-x^{2}</math> gibt es nur einen ''x''-Term, nämlich <math>x^2</math>. Dieser Term ist am kleinsten wenn <math>x=0</math>, und also ist der größte Wert des Ausdruckes <math>1-0^{2}=1\,</math>.

2008-10-22T14:13:25Z

hat „Solution 2.3:7a“ nach „Lösung 2.3:7a“ verschoben: Robot: moved page

← Nächstältere Version

Version vom 14:13, 22. Okt. 2008

2008-09-29T11:47:05Z

← Nächstältere Version		Version vom 11:47, 29. Sep. 2008
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-	In the polynomial	+	In the polynomial <math>1-x^{2}</math>, only the second term depends on ''x'' and, on account of the minus sign in front of that term, the whole expression is largest when the square ''x''² is least. The quadratic term ''x''² is least when <math>x=0</math>. The polynomial's largest value is equal to <math>1-0^{2}=1\,</math>.
-	<math>1-x^{2}</math>, only the second term depends on	+
-	~~<math>~~x~~</math>~~	+
-	and, on account of the minus sign in front of that term, the whole expression is largest when the square	+
-	~~<math>~~x~~^{2}</math>~~	+
-	is least. The quadratic term	+
-	~~<math>~~x~~^{2}</math>~~	+
-	is least when	+
-	<math>x=0</math>. The polynomial's largest value is equal to	+
-	<math>1-0^{2}=1</math>.	+

2008-09-21T11:07:33Z

← Nächstältere Version		Version vom 11:07, 21. Sep. 2008
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-	{{~~NAVCONTENT_START~~}}	+	In the polynomial
-	<~~center~~> ~~[[Image:2_3_7a.gif]]~~ </~~center~~>	+	<math>1-x^{2}</math>, only the second term depends on
-	{~~{NAVCONTENT_STOP}~~}	+	<math>x</math>
		+	and, on account of the minus sign in front of that term, the whole expression is largest when the square
		+	<math>x^{2}</math>
		+	is least. The quadratic term
		+	<math>x^{2}</math>
		+	is least when
		+	<math>x=0</math>. The polynomial's largest value is equal to
		+	<math>1-0^{2}=1</math>.

2008-09-09T09:03:03Z

← Nächstältere Version

Version vom 09:03, 9. Sep. 2008

2008-08-21T06:48:39Z

Robot: Automated text replacement (-[[Bild: +[[Image:)

2008-04-01T10:15:03Z

Ny sida: {{NAVCONTENT_START}} <center> Bild:2_3_7a.gif </center> {{NAVCONTENT_STOP}}

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