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Simplifying 0 = (2x + -3y)(4x2 + -2xy + 2xy2) Reorder the terms: 0 = (2x + -3y)(-2xy + 2xy2 + 4x2) Multiply (2x + -3y) * (-2xy + 2xy2 + 4x2) 0 = (2x * (-2xy + 2xy2 + 4x2) + -3y * (-2xy + 2xy2 + 4x2)) 0 = ((-2xy * 2x + 2xy2 * 2x + 4x2 * 2x) + -3y * (-2xy + 2xy2 + 4x2)) 0 = ((-4x2y + 4x2y2 + 8x3) + -3y * (-2xy + 2xy2 + 4x2)) 0 = (-4x2y + 4x2y2 + 8x3 + (-2xy * -3y + 2xy2 * -3y + 4x2 * -3y)) 0 = (-4x2y + 4x2y2 + 8x3 + (6xy2 + -6xy3 + -12x2y)) Reorder the terms: 0 = (6xy2 + -6xy3 + -4x2y + -12x2y + 4x2y2 + 8x3) Combine like terms: -4x2y + -12x2y = -16x2y 0 = (6xy2 + -6xy3 + -16x2y + 4x2y2 + 8x3) Solving 0 = 6xy2 + -6xy3 + -16x2y + 4x2y2 + 8x3 Solving for variable 'x'. Remove the zero: -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 6xy2 + -6xy3 + -16x2y + 4x2y2 + 8x3 + -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 Reorder the terms: -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 6xy2 + -6xy2 + -6xy3 + 6xy3 + -16x2y + 16x2y + 4x2y2 + -4x2y2 + 8x3 + -8x3 Combine like terms: 6xy2 + -6xy2 = 0 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 0 + -6xy3 + 6xy3 + -16x2y + 16x2y + 4x2y2 + -4x2y2 + 8x3 + -8x3 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = -6xy3 + 6xy3 + -16x2y + 16x2y + 4x2y2 + -4x2y2 + 8x3 + -8x3 Combine like terms: -6xy3 + 6xy3 = 0 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 0 + -16x2y + 16x2y + 4x2y2 + -4x2y2 + 8x3 + -8x3 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = -16x2y + 16x2y + 4x2y2 + -4x2y2 + 8x3 + -8x3 Combine like terms: -16x2y + 16x2y = 0 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 0 + 4x2y2 + -4x2y2 + 8x3 + -8x3 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 4x2y2 + -4x2y2 + 8x3 + -8x3 Combine like terms: 4x2y2 + -4x2y2 = 0 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 0 + 8x3 + -8x3 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 8x3 + -8x3 Combine like terms: 8x3 + -8x3 = 0 -6xy2 + 6xy3 + 16x2y + -4x2y2 + -8x3 = 0 Factor out the Greatest Common Factor (GCF), '2x'. 2x(-3y2 + 3y3 + 8xy + -2xy2 + -4x2) = 0 Ignore the factor 2.Subproblem 1
Set the factor 'x' equal to zero and attempt to solve: Simplifying x = 0 Solving x = 0 Move all terms containing x to the left, all other terms to the right. Simplifying x = 0Subproblem 2
Set the factor '(-3y2 + 3y3 + 8xy + -2xy2 + -4x2)' equal to zero and attempt to solve: Simplifying -3y2 + 3y3 + 8xy + -2xy2 + -4x2 = 0 Reorder the terms: 8xy + -2xy2 + -4x2 + -3y2 + 3y3 = 0 Solving 8xy + -2xy2 + -4x2 + -3y2 + 3y3 = 0 The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined.Solution
x = {0}
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