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         <title>Løsning af andengradsligninger - start her</title>
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         <title>Er ligningen opstillet med &quot;0&quot; på den ene side af lighedstegnet</title>
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         <title>Udfør regneoperationer så der står &quot;0&quot; på den ene side.</title>
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         <title>Er ligningen opskrevet som gangestykker fx 3x(2x-9) = 0 ?</title>
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         <title>Anvend nulreglen. Det vil sige, at hver &quot;lille&quot; gangestykke skal blive &quot;0&quot;. Fx 3x=0 og 2x-9=0</title>
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         <title>Er ligningen på formen a*x^2 = 0 (så både b og c er 0) ?</title>
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         <title>Ligningen har kun en løsning x=0</title>
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         <title>Er ligningen på formen a*x^2 + b*x +c = 0 </title>
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         <title>Omskriv ligningen, så den er på en anden form som gangestykker eller som ax2+bx+c=0</title>
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         <title>Er ligningen på formen a*x^2 + c = 0 (så b er 0) ?</title>
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         <title>Er ligningen på formen a*x^2 + b*x = 0 (så c er 0) ?</title>
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         <title>Er ligningen på formen a*x^2 + b*x + c = 0 (så hverken a, b eller c er 0) ?</title>
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         <title>Ligningen har to løsninger kvadratrod af (-c/a)</title>
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         <title>Beregn diskriminanten d=b^2-4*a*c</title>
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         <title>Hvis d&lt;0 er der ingen løsninger</title>
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         <title>Hvis d=0 er der en løsning x = -b/(2a)</title>
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         <title>Hvis d&gt;0 er der to løsninger x = (-b plus/minus kvadratrod(d)/(2a)</title>
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