y=1/4(x-2)^2-4

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Solution for y=1/4(x-2)^2-4 equation:


x in (-oo:+oo)

y = (1/4)*(x-2)^2-4 // - (1/4)*(x-2)^2-4

y-((1/4)*(x-2)^2)+4 = 0

(-1/4)*(x-2)^2+y+4 = 0

y-1/4*(x-2)^2+4 = 0

y-1/4*(x-2)^2+4 = 0

x-1/4*x^2+y-1+4 = 0

x-1/4*x^2+y+3 = 0

x-1/4*x^2+y+3 = 0

x-1/4*x^2+y+3 = 0

DELTA = 1^2-(-1/4*4*(y+3))

DELTA = y+4

y+4 = 0

y+4 = 0 // - 4

y = -4

DELTA = 0 <=> t_3 = -4

x = -1/(-1/4*2) i y = -4

x = 2 i y = -4

( x = ((y+4)^(1/2)-1)/(-1/4*2) or x = (-(y+4)^(1/2)-1)/(-1/4*2) ) i y > -4

( x = -2*((y+4)^(1/2)-1) or x = 2*((y+4)^(1/2)+1) ) i y > -4

y+4 > 0

y+4 > 0 // - 4

y > -4

x in { 2, -2*((y+4)^(1/2)-1), 2*((y+4)^(1/2)+1) }

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