LBV Tradt

Parabeln: Ermittlung der Nullstellen

© LBV Tradt

A01
y = 2x²−8
N₁ =
N₂ =
A02
y = 0,5x²−4,5
N₁ =
N₂ =
A03
y = −2x²+2
N₁ =
N₂ =
A04
y = 4x²−4
N₁ =
N₂ =
A05
y = 0,4x²−6,4
N₁ =
N₂ =
A06
y = 0,1x²−2,5
N₁ =
N₂ =
A07
y = −0,2x²+1,8
N₁ =
N₂ =
A08
y = −0,5x²+32
N₁ =
N₂ =
A09
y = −0,5(x−4)²+8
N₁ =
N₂ =
A10
y = −3(x−5)²+12
N₁ =
N₂ =
A11
y = 4(x−2)²−4
N₁ =
N₂ =
A12
y = 0,5(x−4)²−2
N₁ =
N₂ =
A13
y = x²−8x+15
N₁ =
N₂ =
A14
y = 2x²−4x−30
N₁ =
N₂ =
A15
y = −x²+9x−20
N₁ =
N₂ =
A16
y = −2x²+8x−6
N₁ =
N₂ =
A17
y = 7x²−7
N₁ =
N₂ =
A18
y = 0,1x²−6,4
N₁ =
N₂ =
A19
y = −3x²+48
N₁ =
N₂ =
A20
y = 1,5x²−1,5
N₁ =
N₂ =
A21
y = 0,2x²−1,8
N₁ =
N₂ =
A22
y = −1,8x²+7,2
N₁ =
N₂ =
A23
y = −0,25x²+4
N₁ =
N₂ =
A24
y = 0,15x²−9,6
N₁ =
N₂ =
A25
y = −3(x−1)²+48
N₁ =
N₂ =
A26
y = 0,5(x−2)²−32
N₁ =
N₂ =
A27
y = −0,2(x+4)²+5
N₁ =
N₂ =
A28
y = 4(x−3)²−36
N₁ =
N₂ =
A29
y = −0,125x²+8
N₁ =
N₂ =
A30
y = 0,2x²−12,8
N₁ =
N₂ =
A31
y = −0,16x²+2,56
N₁ =
N₂ =
A32
y = −3x²+75
N₁ =
N₂ =
A33
y = x²+8x−9
N₁ =
N₂ =
A34
y = x²−5x−6
N₁ =
N₂ =
A35
y = x²−2x−15
N₁ =
N₂ =
A36
y = x²+4x−12
N₁ =
N₂ =
A37
y = 0,225x²−8,1
N₁ =
N₂ =
A38
y = −1,4x²+12,6
N₁ =
N₂ =
A39
y = −3,2x²+80
N₁ =
N₂ =
A40
y = 0,175x²−2,8
N₁ =
N₂ =
A41
y = −(x−3)²+16
N₁ =
N₂ =
A42
y = 0,5(x−2)²−8
N₁ =
N₂ =
A43
y = 2(x+1)²−72
N₁ =
N₂ =
A44
y = −2(x−3)²+32
N₁ =
N₂ =
A45
y = 2,7x²−97,2
N₁ =
N₂ =
A46
y = −0,12x²+3
N₁ =
N₂ =
A47
y = −0,25x²−16
N₁ =
N₂ =
A48
y = −0,375x²−6
N₁ =
N₂ =
A49
y = −2x²−4x+70
N₁ =
N₂ =
A50
y = −x²+6x+7
N₁ =
N₂ =
A51
y = 2x²−12x−14
N₁ =
N₂ =
A52
y = x²−4x−12
N₁ =
N₂ =
A53
y = −2,1x²+8,4
N₁ =
N₂ =
A54
y = −0,25x²+9
N₁ =
N₂ =
A55
y = 4,5x²−40,5
N₁ =
N₂ =
A56
y = 0,45x²−7,2
N₁ =
N₂ =
A57
y = −6(x−3)²+6
N₁ =
N₂ =
A58
y = 4(x−1)²−144
N₁ =
N₂ =
A59
y = 0,5(x−2)²−18
N₁ =
N₂ =
A60
y = −(x−8)²+4
N₁ =
N₂ =
A61
y = 1,5x²−6x−48
N₁ =
N₂ =
A62
y = −x²+16x−60
N₁ =
N₂ =
A63
y = −0,5x²−3x+4
N₁ =
N₂ =
A64
y = −3x²−18x+48
N₁ =
N₂ =
A65
y = 0,2(x+2)²−5
N₁ =
N₂ =
A66
y = −3(x−1)²+3
N₁ =
N₂ =
A67
y = 1,5(x−2)²−24
N₁ =
N₂ =
A68
y = 0,5(x+3)²−8
N₁ =
N₂ =