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Simplifying (2x + -1y)(m + 5) = m(x + -1) Reorder the terms: (2x + -1y)(5 + m) = m(x + -1) Multiply (2x + -1y) * (5 + m) (2x * (5 + m) + -1y * (5 + m)) = m(x + -1) ((5 * 2x + m * 2x) + -1y * (5 + m)) = m(x + -1) Reorder the terms: ((2mx + 10x) + -1y * (5 + m)) = m(x + -1) ((2mx + 10x) + -1y * (5 + m)) = m(x + -1) (2mx + 10x + (5 * -1y + m * -1y)) = m(x + -1) Reorder the terms: (2mx + 10x + (-1my + -5y)) = m(x + -1) (2mx + 10x + (-1my + -5y)) = m(x + -1) Reorder the terms: (2mx + -1my + 10x + -5y) = m(x + -1) (2mx + -1my + 10x + -5y) = m(x + -1) Reorder the terms: 2mx + -1my + 10x + -5y = m(-1 + x) 2mx + -1my + 10x + -5y = (-1 * m + x * m) 2mx + -1my + 10x + -5y = (-1m + mx) Solving 2mx + -1my + 10x + -5y = -1m + mx Solving for variable 'm'. Move all terms containing m to the left, all other terms to the right. Add 'm' to each side of the equation. 2mx + -1my + 10x + m + -5y = -1m + m + mx Reorder the terms: m + 2mx + -1my + 10x + -5y = -1m + m + mx Combine like terms: -1m + m = 0 m + 2mx + -1my + 10x + -5y = 0 + mx m + 2mx + -1my + 10x + -5y = mx Add '-1mx' to each side of the equation. m + 2mx + -1my + 10x + -1mx + -5y = mx + -1mx Reorder the terms: m + 2mx + -1mx + -1my + 10x + -5y = mx + -1mx Combine like terms: 2mx + -1mx = 1mx m + 1mx + -1my + 10x + -5y = mx + -1mx Combine like terms: mx + -1mx = 0 m + 1mx + -1my + 10x + -5y = 0 Add '-10x' to each side of the equation. m + 1mx + -1my + 10x + -10x + -5y = 0 + -10x Combine like terms: 10x + -10x = 0 m + 1mx + -1my + 0 + -5y = 0 + -10x m + 1mx + -1my + -5y = 0 + -10x Remove the zero: m + 1mx + -1my + -5y = -10x Add '5y' to each side of the equation. m + 1mx + -1my + -5y + 5y = -10x + 5y Combine like terms: -5y + 5y = 0 m + 1mx + -1my + 0 = -10x + 5y m + 1mx + -1my = -10x + 5y Reorder the terms: m + 1mx + -1my + 10x + -5y = -10x + 10x + 5y + -5y Combine like terms: -10x + 10x = 0 m + 1mx + -1my + 10x + -5y = 0 + 5y + -5y m + 1mx + -1my + 10x + -5y = 5y + -5y Combine like terms: 5y + -5y = 0 m + 1mx + -1my + 10x + -5y = 0 The solution to this equation could not be determined.
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