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Simplifying (1 + -2x2 + -2y) * dy = (4x3 + 4xy) Reorder the terms for easier multiplication: dy(1 + -2x2 + -2y) = (4x3 + 4xy) (1 * dy + -2x2 * dy + -2y * dy) = (4x3 + 4xy) Reorder the terms: (-2dx2y + 1dy + -2dy2) = (4x3 + 4xy) (-2dx2y + 1dy + -2dy2) = (4x3 + 4xy) Reorder the terms: -2dx2y + 1dy + -2dy2 = (4xy + 4x3) Remove parenthesis around (4xy + 4x3) -2dx2y + 1dy + -2dy2 = 4xy + 4x3 Solving -2dx2y + 1dy + -2dy2 = 4xy + 4x3 Solving for variable 'd'. Move all terms containing d to the left, all other terms to the right. Reorder the terms: -2dx2y + 1dy + -2dy2 + -4xy + -4x3 = 4xy + -4xy + 4x3 + -4x3 Combine like terms: 4xy + -4xy = 0 -2dx2y + 1dy + -2dy2 + -4xy + -4x3 = 0 + 4x3 + -4x3 -2dx2y + 1dy + -2dy2 + -4xy + -4x3 = 4x3 + -4x3 Combine like terms: 4x3 + -4x3 = 0 -2dx2y + 1dy + -2dy2 + -4xy + -4x3 = 0 The solution to this equation could not be determined.
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