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Simplifying m = (y + xm)(1 + y) Reorder the terms: m = (mx + y)(1 + y) Multiply (mx + y) * (1 + y) m = (mx(1 + y) + y(1 + y)) m = ((1 * mx + y * mx) + y(1 + y)) m = ((1mx + mxy) + y(1 + y)) m = (1mx + mxy + (1 * y + y * y)) m = (1mx + mxy + (1y + y2)) m = (1mx + mxy + 1y + y2) Solving m = 1mx + mxy + 1y + y2 Solving for variable 'm'. Move all terms containing m to the left, all other terms to the right. Add '-1mx' to each side of the equation. m + -1mx = 1mx + mxy + 1y + -1mx + y2 Reorder the terms: m + -1mx = 1mx + -1mx + mxy + 1y + y2 Combine like terms: 1mx + -1mx = 0 m + -1mx = 0 + mxy + 1y + y2 m + -1mx = mxy + 1y + y2 Add '-1mxy' to each side of the equation. m + -1mx + -1mxy = mxy + 1y + -1mxy + y2 Reorder the terms: m + -1mx + -1mxy = mxy + -1mxy + 1y + y2 Combine like terms: mxy + -1mxy = 0 m + -1mx + -1mxy = 0 + 1y + y2 m + -1mx + -1mxy = 1y + y2 Reorder the terms: m + -1mx + -1mxy + -1y + -1y2 = 1y + -1y + y2 + -1y2 Combine like terms: 1y + -1y = 0 m + -1mx + -1mxy + -1y + -1y2 = 0 + y2 + -1y2 m + -1mx + -1mxy + -1y + -1y2 = y2 + -1y2 Combine like terms: y2 + -1y2 = 0 m + -1mx + -1mxy + -1y + -1y2 = 0 The solution to this equation could not be determined.
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