3.2 Lösning 11c - Versionshistorik

Taifun den 27 december 2014 kl. 10.39

2014-12-27T10:39:12Z

Taifun den 27 december 2014 kl. 10.35

2014-12-27T10:35:29Z

Taifun den 27 december 2014 kl. 10.34

2014-12-27T10:34:47Z

Taifun den 27 december 2014 kl. 10.33

2014-12-27T10:33:41Z

Taifun den 27 december 2014 kl. 10.32

2014-12-27T10:32:17Z

Taifun den 27 december 2014 kl. 10.30

2014-12-27T10:30:05Z

Taifun: Skapade sidan med ': $x = {b \over 2} , \qquad\qquad b = 30 \qquad\qquad \Longrightarrow \qquad\qquad x = 15 \qquad\qquad {\rm OK}$ Maximala boytan $\displaystyle = {a\,b \ov...'$

2014-12-27T10:29:26Z

Skapade sidan med ':<math> x = {b \over 2} , \qquad\qquad b = 30 \qquad\qquad \Longrightarrow \qquad\qquad x = 15 \qquad\qquad {\rm OK} </math> Maximala boytan <math> \displaystyle = {a\,b \ov...'

Ny sida

:<math> x = {b \over 2} , \qquad\qquad b = 30 \qquad\qquad \Longrightarrow \qquad\qquad x = 15 \qquad\qquad {\rm OK} </math>

Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad\qquad a = 20, \qquad b = 30 \qquad\qquad \Longdownarrow </math>

Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad\qquad {\rm OK} </math>

← Äldre version		Versionen från 27 december 2014 kl. 10.39
Rad 6:		Rad 6:

	Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad {\rm OK} </math>		Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad {\rm OK} </math>
		+
		+	Vi får samma resultat som i övn. 10 när vi i uttrycken här sätter in värdena <math> \, a = 20 \, </math> och <math> \, b = 30 \, </math> från övn. 10.

@@ Rad 3: / Rad 3: @@
 Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad a = 20, \; b = 30 </math>
-:<math> \qquad\qquad \Downlongarrow  </math>
+:<math> \qquad\qquad \Downarrow  </math>
 Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad {\rm OK} </math>

@@ Rad 3: / Rad 3: @@
 Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad a = 20, \; b = 30 </math>
-:<math> \qquad\qquad \Downarrow  </math>
+:<math> \qquad\qquad \Downlongarrow  </math>
-Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad\qquad {\rm OK} </math>
+Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad {\rm OK} </math>

@@ Rad 1: / Rad 1: @@
 :<math> x = {b \over 2} , \qquad b = 30 \qquad \Longrightarrow \qquad x = 15 \qquad {\rm OK} </math>
-Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad\qquad a = 20, \qquad b = 30 </math>
+Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad a = 20, \; b = 30 </math>
 :<math> \qquad\qquad \Downarrow  </math>
 Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad\qquad {\rm OK} </math>

@@ Rad 1: / Rad 1: @@
-:<math> x = {b \over 2} , \qquad\qquad b = 30 \qquad\qquad \Longrightarrow \qquad\qquad x = 15 \qquad\qquad {\rm OK} </math>
+:<math> x = {b \over 2} , \qquad b = 30 \qquad \Longrightarrow \qquad x = 15 \qquad {\rm OK} </math>
-Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad\qquad a = 20, \qquad b = 30 \qquad\qquad \Downarrow  </math>
+Maximala boytan <math> \displaystyle = {a\,b \over 4} , \qquad\qquad a = 20, \qquad b = 30 </math>
 Maximala boytan <math> \displaystyle = {20\cdot 30 \over 4} = 150 \qquad\qquad {\rm OK} </math>