-33x3y3z3+3x4y2z5/-3x3y2z4

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Solution for -33x3y3z3+3x4y2z5/-3x3y2z4 equation: 


x in (-oo:+oo)

x^3*y^2*((3*x^4*y^2*z^5)/(-3))*z^4-33*x^3*y^3*z^3 = 0

-(x^7*y^4*z^9)-33*x^3*y^3*z^3 = 0

-x^3*(-y^3)*(-z^3)*(x^4*y*z^6+33) = 0

x^4*y*z^6 = -33 // : y*z^6

x^4 = -33/(y*z^6)

x^4 = -33/(y*z^6) // ^ 1/4

abs(x) = ((-33)^(1/4))/(y^(1/4)*z^(3/2))

x = ((-33)^(1/4))/(y^(1/4)*z^(3/2)) or x = -(((-33)^(1/4))/(y^(1/4)*z^(3/2)))

-(x^3*y^3*z^3) = 0

x^3*(-y^3)*(-z^3) = 0 // : -(y^3*z^3)

x^3 = 0

x = 0

x in { ((-33)^(1/4))/(y^(1/4)*z^(3/2)), -(((-33)^(1/4))/(y^(1/4)*z^(3/2))), 0 }

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