(-18x^4-y^2)/(36x^2y^2)

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Solution for (-18x^4-y^2)/(36x^2y^2) equation: 


D( x )

36*x^2*y^2 = 0

36*x^2*y^2 = 0

36*x^2*y^2 = 0

36*x^2*y^2 = 0 // : 36*y^2

x^2 = 0

x = 0

x in (-oo:0) U (0:+oo)

(-18*x^4-y^2)/(36*x^2*y^2) = 0

-18*x^4 = y^2 // : -18

x^4 = (y^2)/(-18)

x^4 = (y^2)/(-18) // ^ 1/4

abs(x) = (y^(1/2))/((-18)^(1/4))

x = (y^(1/2))/((-18)^(1/4)) or x = -((y^(1/2))/((-18)^(1/4)))

x in { (y^(1/2))/((-18)^(1/4)), -((y^(1/2))/((-18)^(1/4))) }

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