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Simplifying ydx = x(1 + xy4) * dy Reorder the terms for easier multiplication: dxy = x * dy(1 + xy4) Multiply x * dy dxy = dxy(1 + xy4) dxy = (1 * dxy + xy4 * dxy) dxy = (1dxy + dx2y5) Solving dxy = 1dxy + dx2y5 Solving for variable 'd'. Move all terms containing d to the left, all other terms to the right. Add '-1dxy' to each side of the equation. dxy + -1dxy = 1dxy + -1dxy + dx2y5 Combine like terms: dxy + -1dxy = 0 0 = 1dxy + -1dxy + dx2y5 Combine like terms: 1dxy + -1dxy = 0 0 = 0 + dx2y5 0 = dx2y5 Add '-1dx2y5' to each side of the equation. 0 + -1dx2y5 = dx2y5 + -1dx2y5 Remove the zero: -1dx2y5 = dx2y5 + -1dx2y5 Combine like terms: dx2y5 + -1dx2y5 = 0 -1dx2y5 = 0 Divide each side by '-1'. dx2y5 = 0 Simplifying dx2y5 = 0 The solution to this equation could not be determined.
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