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Quadratics - Mixed Parabolas 1
Contributed by: Heseltine
y=(x-1)(x+3)
y=(x-1)2-4
y=x2-2x+3
y=x2-2x-3
y=(x+1)2-3
y=(x+1)2-4
y=x2+2x+3x
y=(x+1)(x-3)
y=x(x+4)
y=(x-2)2-4
y=x2-4x
(x-4)x
y=(x+2)2-4
y=x2+4
y=x2+4x
y=x2-4
y=-8x2
y=8x2-2x
y=x2-8
y=-2(x+2)(x-2)
y=-(x+8)2-2
y=2x2+8
y=-2(x2-4)
y=-2x2-4
y=-(x+3)2
y=-9(x-3)2
y=-9x2-3
y=x2+6x+9
y=-x2-6x-9
y=-(x-3)2
y=-(x-3)2-9
y=-(x2+6x+9)
y=x2-1
y=(x-1)2
y=(x+1)(x-1)
y=x2+x+1
y=x2-x-1
y=(x+1)2
y=x2+1
y=x2+x-1
y=x2+10x+16
y=(x-2)(x-8)
y=x2-10x+16
y=(x+5)2-9
y=x2-10x-16
y=(x+2)(x+8)
y=(x-5)2-9
y=(x-5)2+9
y=(x+5)(x-1)
y=2(x-5)(x+1)
y=-2x2-8x+10
y=-2(x+2)2+18
y=-2(x+5)(x-1)
y=-2x2+8x+10
y=-(x-2)2+18
y=-x2+6x+10
y=(x+18)(x+4)
y=(x+18)(x-4)
y=(x-4)2+2
y=(x-2)2+18
y=x2-4x+18
y=x2+4x+18
y=x2+8x+18
y=(x+4)2+2
y=3x2+12
y=x2-6x+12
y=3(x+2)2
y=3x2+12x+12
y=3(x-2)2
y=x2+12x+12
y=(x+2)2
y=x2+6x+12
y=-x2+8x-12
y=(x-2)(x-6)
y=-x2-8x-12
y=(x-4)2-4
y=-(x-4)2+4
y=(x+2)(x+6)
y=(x-5)2-9
y=-(x-2)(x-6)
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