Skillnad mellan versioner av "1.4 Lösning 9a"

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<math> = {2\,x + 1 \over 2\,x\,(2\,x - 1)} + {2\,x - 1 \over 2\,x\,(2\,x - 1)} = {2\,x + 1 + 2\,x - 1 \over 2\,x\,(2\,x - 1)} = </math>
 
<math> = {2\,x + 1 \over 2\,x\,(2\,x - 1)} + {2\,x - 1 \over 2\,x\,(2\,x - 1)} = {2\,x + 1 + 2\,x - 1 \over 2\,x\,(2\,x - 1)} = </math>
  
<math> = {4\,x \over 2\,x\,(2\,x - 1)} = {2 \over (2\,x - 1)}   = </math>
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<math> = {4\,x \over 2\,x\,(2\,x - 1)} = {2 \over 2\,x - 1} </math>

Versionen från 20 september 2012 kl. 15.58

\( \left({1 \over 2\,x - 1} + {1 \over 2\,x + 1}\right) \cdot {2\,x + 1 \over 2\,x} = {2\,x + 1 \over 2\,x\,(2\,x - 1)} + {1 \over 2\,x} = \)

\( = {2\,x + 1 \over 2\,x\,(2\,x - 1)} + {2\,x - 1 \over 2\,x\,(2\,x - 1)} = {2\,x + 1 + 2\,x - 1 \over 2\,x\,(2\,x - 1)} = \)

\( = {4\,x \over 2\,x\,(2\,x - 1)} = {2 \over 2\,x - 1} \)