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Simplifying 0 = (x + -1y)(x + -1y)(x + -1y) Multiply (x + -1y) * (x + -1y) 0 = (x(x + -1y) + -1y * (x + -1y))(x + -1y) 0 = ((x * x + -1y * x) + -1y * (x + -1y))(x + -1y) Reorder the terms: 0 = ((-1xy + x2) + -1y * (x + -1y))(x + -1y) 0 = ((-1xy + x2) + -1y * (x + -1y))(x + -1y) 0 = (-1xy + x2 + (x * -1y + -1y * -1y))(x + -1y) 0 = (-1xy + x2 + (-1xy + 1y2))(x + -1y) Reorder the terms: 0 = (-1xy + -1xy + x2 + 1y2)(x + -1y) Combine like terms: -1xy + -1xy = -2xy 0 = (-2xy + x2 + 1y2)(x + -1y) Multiply (-2xy + x2 + 1y2) * (x + -1y) 0 = (-2xy * (x + -1y) + x2(x + -1y) + 1y2 * (x + -1y)) 0 = ((x * -2xy + -1y * -2xy) + x2(x + -1y) + 1y2 * (x + -1y)) Reorder the terms: 0 = ((2xy2 + -2x2y) + x2(x + -1y) + 1y2 * (x + -1y)) 0 = ((2xy2 + -2x2y) + x2(x + -1y) + 1y2 * (x + -1y)) 0 = (2xy2 + -2x2y + (x * x2 + -1y * x2) + 1y2 * (x + -1y)) Reorder the terms: 0 = (2xy2 + -2x2y + (-1x2y + x3) + 1y2 * (x + -1y)) 0 = (2xy2 + -2x2y + (-1x2y + x3) + 1y2 * (x + -1y)) 0 = (2xy2 + -2x2y + -1x2y + x3 + (x * 1y2 + -1y * 1y2)) 0 = (2xy2 + -2x2y + -1x2y + x3 + (1xy2 + -1y3)) Reorder the terms: 0 = (2xy2 + 1xy2 + -2x2y + -1x2y + x3 + -1y3) Combine like terms: 2xy2 + 1xy2 = 3xy2 0 = (3xy2 + -2x2y + -1x2y + x3 + -1y3) Combine like terms: -2x2y + -1x2y = -3x2y 0 = (3xy2 + -3x2y + x3 + -1y3) Solving 0 = 3xy2 + -3x2y + x3 + -1y3 Solving for variable 'x'. Remove the zero: -3xy2 + 3x2y + -1x3 + y3 = 3xy2 + -3x2y + x3 + -1y3 + -3xy2 + 3x2y + -1x3 + y3 Reorder the terms: -3xy2 + 3x2y + -1x3 + y3 = 3xy2 + -3xy2 + -3x2y + 3x2y + x3 + -1x3 + -1y3 + y3 Combine like terms: 3xy2 + -3xy2 = 0 -3xy2 + 3x2y + -1x3 + y3 = 0 + -3x2y + 3x2y + x3 + -1x3 + -1y3 + y3 -3xy2 + 3x2y + -1x3 + y3 = -3x2y + 3x2y + x3 + -1x3 + -1y3 + y3 Combine like terms: -3x2y + 3x2y = 0 -3xy2 + 3x2y + -1x3 + y3 = 0 + x3 + -1x3 + -1y3 + y3 -3xy2 + 3x2y + -1x3 + y3 = x3 + -1x3 + -1y3 + y3 Combine like terms: x3 + -1x3 = 0 -3xy2 + 3x2y + -1x3 + y3 = 0 + -1y3 + y3 -3xy2 + 3x2y + -1x3 + y3 = -1y3 + y3 Combine like terms: -1y3 + y3 = 0 -3xy2 + 3x2y + -1x3 + y3 = 0 The solution to this equation could not be determined.
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