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Arbejdsark: Andengradsligninger

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Andengradsligninger
Niveau 2 · Heltalsløsninger
Løs ligningerne.
1.
x2−5x+4=0x^{2} - 5x + 4 = 0
x1=x_1 =x2=x_2 =
2.
x2−x=0x^{2} - x = 0
x1=x_1 =x2=x_2 =
3.
x2+7x=0x^{2} + 7x = 0
x1=x_1 =x2=x_2 =
4.
x2−7x+12=0x^{2} - 7x + 12 = 0
x1=x_1 =x2=x_2 =
5.
x2−25=0x^{2} - 25 = 0
x1=x_1 =x2=x_2 =
6.
x2−10x+9=0x^{2} - 10x + 9 = 0
x1=x_1 =x2=x_2 =
7.
x2+x=0x^{2} + x = 0
x1=x_1 =x2=x_2 =
8.
x2+6x−16=0x^{2} + 6x - 16 = 0
x1=x_1 =x2=x_2 =
9.
x2−8x=0x^{2} - 8x = 0
x1=x_1 =x2=x_2 =
10.
x2+5x=0x^{2} + 5x = 0
x1=x_1 =x2=x_2 =
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Andengradsligninger · Niveau 2 · Heltalsløsninger
1.x1=4,  x2=1x_1 = 4,\; x_2 = 1
2.x1=1,  x2=0x_1 = 1,\; x_2 = 0
3.x1=−7,  x2=0x_1 = -7,\; x_2 = 0
4.x1=3,  x2=4x_1 = 3,\; x_2 = 4
5.x=±5x = \pm 5
6.x1=9,  x2=1x_1 = 9,\; x_2 = 1
7.x1=0,  x2=−1x_1 = 0,\; x_2 = -1
8.x1=2,  x2=−8x_1 = 2,\; x_2 = -8
9.x1=0,  x2=8x_1 = 0,\; x_2 = 8
10.x1=0,  x2=−5x_1 = 0,\; x_2 = -5