Lösung 4.1:3a - Versionsgeschichte

Bayerer um 15:35, 23. Jul. 2009

2009-07-23T15:35:01Z

← Nächstältere Version		Version vom 15:35, 23. Jul. 2009
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-	Nachdem das Dreieck rechtwinklig ist, benutzen wir de Satz des Pythagoras, um die Seite ''x'' zu bestimmen.	+	Nachdem das Dreieck rechtwinklig ist, benutzen wir den Satz des Pythagoras, um die Seite ''x'' zu bestimmen.

	{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}		{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}

2009-06-16T13:39:29Z

← Nächstältere Version		Version vom 13:39, 16. Jun. 2009
Zeile 1:		Zeile 1:
-	Nachdem das Dreieck rechtwinklig ist, benutzen wir ~~das Gesetz~~ des Pythagoras um die Seite ''x'' zu bestimmen.	+	Nachdem das Dreieck rechtwinklig ist, benutzen wir de Satz des Pythagoras, um die Seite ''x'' zu bestimmen.

	{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}		{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}

2009-04-02T16:30:08Z

← Nächstältere Version		Version vom 16:30, 2. Apr. 2009
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-	~~A right-angled triangle is a triangle in which one of the angles is 90°. The side which is opposite the 90°-angle is called the hypotenuse (marked~~ ''x'' ~~in the triangle) and the others are called opposite and the adjacent~~.	+	Nachdem das Dreieck rechtwinklig ist, benutzen wir das Gesetz des Pythagoras um die Seite ''x'' zu bestimmen.
-		+
-	~~With the help of the Pythagorean theorem, we can write a relation between the sides of a right-angled triangle~~	+

	{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}		{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}

-	~~This equation gives us that~~	+	Diese Gleichung gibt uns

	{{Abgesetzte Formel\|\|<math>\begin{align}		{{Abgesetzte Formel\|\|<math>\begin{align}

2008-10-22T14:44:24Z

hat „Solution 4.1:3a“ nach „Lösung 4.1:3a“ verschoben: Robot: moved page

← Nächstältere Version

Version vom 14:44, 22. Okt. 2008

2008-10-22T08:47:28Z

Robot: Automated text replacement (-{{Displayed math +{{Abgesetzte Formel)

← Nächstältere Version		Version vom 08:47, 22. Okt. 2008
Zeile 3:		Zeile 3:
	With the help of the Pythagorean theorem, we can write a relation between the sides of a right-angled triangle		With the help of the Pythagorean theorem, we can write a relation between the sides of a right-angled triangle

-	{{~~Displayed math~~\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}	+	{{Abgesetzte Formel\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}

	This equation gives us that		This equation gives us that

-	{{~~Displayed math~~\|\|<math>\begin{align}	+	{{Abgesetzte Formel\|\|<math>\begin{align}
	x &= \sqrt{30^{2}+40^{2}} = \sqrt{900+1600} = \sqrt{2500}\\[5pt]		x &= \sqrt{30^{2}+40^{2}} = \sqrt{900+1600} = \sqrt{2500}\\[5pt]
	&= \sqrt{25\cdot 100} = \sqrt{5^{2}\cdot 10^{2}} = 5\cdot 10 = 50\,\textrm{.}		&= \sqrt{25\cdot 100} = \sqrt{5^{2}\cdot 10^{2}} = 5\cdot 10 = 50\,\textrm{.}
	\end{align}</math>}}		\end{align}</math>}}

2008-10-03T08:07:24Z

← Nächstältere Version		Version vom 08:07, 3. Okt. 2008
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	A right-angled triangle is a triangle in which one of the angles is 90°. The side which is opposite the 90°-angle is called the hypotenuse (marked ''x'' in the triangle) and the others are called opposite and the adjacent.		A right-angled triangle is a triangle in which one of the angles is 90°. The side which is opposite the 90°-angle is called the hypotenuse (marked ''x'' in the triangle) and the others are called opposite and the adjacent.

-	With the help of ~~Pythagoras'~~ theorem, we can write a relation between the sides of a right-angled triangle	+	With the help of the Pythagorean theorem, we can write a relation between the sides of a right-angled triangle

	{{Displayed math\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}		{{Displayed math\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}

2008-10-03T08:04:08Z

← Nächstältere Version		Version vom 08:04, 3. Okt. 2008
Zeile 1:		Zeile 1:
-	A right-angled triangle is a triangle in which one of the angles is	+	A right-angled triangle is a triangle in which one of the angles is 90°. The side which is opposite the 90°-angle is called the hypotenuse (marked ''x'' in the triangle) and the others are called opposite and the adjacent.
-	~~<math>90^{\circ }</math>~~. The side which is opposite the	+
-	~~<math>90^{\circ }</math>~~	+
-	-angle is called the hypotenuse (marked	+
-	~~<math>~~x~~</math>~~	+
-	in the triangle) and the others are called opposite and the adjacent.	+

-	With the help of Pythagoras' theorem, we can write a relation between the sides of a right	+	With the help of Pythagoras' theorem, we can write a relation between the sides of a right-angled triangle
-	angled triangle:	+
-		+
-		+
-	~~<math>x^{2}=30^{2}+40^{2}</math>~~	+

		+	{{Displayed math\|\|<math>x^2 = 30^2 + 40^2\,\textrm{.}</math>}}

	This equation gives us that		This equation gives us that

-		+	{{Displayed math\|\|<math>\begin{align}
-	<math>\begin{align}	+	x &= \sqrt{30^{2}+40^{2}} = \sqrt{900+1600} = \sqrt{2500}\\[5pt]
-	& x=\sqrt{30^{2}+40^{2}}=\sqrt{900+1600}=\sqrt{2500} \\	+	&= \sqrt{25\cdot 100} = \sqrt{5^{2}\cdot 10^{2}} = 5\cdot 10 = 50\,\textrm{.}
-	& =\sqrt{25\~~centerdot~~ 100}=\sqrt{5^{2}\~~centerdot~~ 10^{2}}=5\~~centerdot~~ 10=50 \\	+	\end{align}</math>}}
-	\end{align}</math>	+

2008-09-27T09:26:27Z

← Nächstältere Version		Version vom 09:26, 27. Sep. 2008
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-	{{~~NAVCONTENT_START}~~}	+	A right-angled triangle is a triangle in which one of the angles is
-	<~~center~~> ~~[[Image:4_1_3a~~.~~gif]]~~ </~~center~~>	+	<math>90^{\circ }</math>. The side which is opposite the
-	{{~~NAVCONTENT_STOP~~}}	+	<math>90^{\circ }</math>
		+	-angle is called the hypotenuse (marked
		+	<math>x</math>
		+	in the triangle) and the others are called opposite and the adjacent.
		+
		+	With the help of Pythagoras' theorem, we can write a relation between the sides of a right
		+	angled triangle:
		+
		+
		+	<math>x^{2}=30^{2}+40^{2}</math>
		+
		+
		+	This equation gives us that
		+
		+
		+	<math>\begin{align}
		+	& x=\sqrt{30^{2}+40^{2}}=\sqrt{900+1600}=\sqrt{2500} \\
		+	& =\sqrt{25\centerdot 100}=\sqrt{5^{2}\centerdot 10^{2}}=5\centerdot 10=50 \\
		+	\end{align}</math>

2008-09-09T09:34:03Z

← Nächstältere Version

Version vom 09:34, 9. Sep. 2008

2008-08-21T07:04:09Z

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