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Simplifying (3d + -4e)(8c + 2d) = 0 Multiply (3d + -4e) * (8c + 2d) (3d * (8c + 2d) + -4e * (8c + 2d)) = 0 ((8c * 3d + 2d * 3d) + -4e * (8c + 2d)) = 0 ((24cd + 6d2) + -4e * (8c + 2d)) = 0 (24cd + 6d2 + (8c * -4e + 2d * -4e)) = 0 (24cd + 6d2 + (-32ce + -8de)) = 0 Reorder the terms: (24cd + -32ce + -8de + 6d2) = 0 (24cd + -32ce + -8de + 6d2) = 0 Solving 24cd + -32ce + -8de + 6d2 = 0 Solving for variable 'c'. Move all terms containing c to the left, all other terms to the right. Add '8de' to each side of the equation. 24cd + -32ce + -8de + 8de + 6d2 = 0 + 8de Combine like terms: -8de + 8de = 0 24cd + -32ce + 0 + 6d2 = 0 + 8de 24cd + -32ce + 6d2 = 0 + 8de Remove the zero: 24cd + -32ce + 6d2 = 8de Add '-6d2' to each side of the equation. 24cd + -32ce + 6d2 + -6d2 = 8de + -6d2 Combine like terms: 6d2 + -6d2 = 0 24cd + -32ce + 0 = 8de + -6d2 24cd + -32ce = 8de + -6d2 Reorder the terms: 24cd + -32ce + -8de + 6d2 = 8de + -8de + -6d2 + 6d2 Combine like terms: 8de + -8de = 0 24cd + -32ce + -8de + 6d2 = 0 + -6d2 + 6d2 24cd + -32ce + -8de + 6d2 = -6d2 + 6d2 Combine like terms: -6d2 + 6d2 = 0 24cd + -32ce + -8de + 6d2 = 0 Factor out the Greatest Common Factor (GCF), '2'. 2(12cd + -16ce + -4de + 3d2) = 0 Ignore the factor 2.Subproblem 1
Set the factor '(12cd + -16ce + -4de + 3d2)' equal to zero and attempt to solve: Simplifying 12cd + -16ce + -4de + 3d2 = 0 Solving 12cd + -16ce + -4de + 3d2 = 0 Move all terms containing c to the left, all other terms to the right. Add '4de' to each side of the equation. 12cd + -16ce + -4de + 4de + 3d2 = 0 + 4de Combine like terms: -4de + 4de = 0 12cd + -16ce + 0 + 3d2 = 0 + 4de 12cd + -16ce + 3d2 = 0 + 4de Remove the zero: 12cd + -16ce + 3d2 = 4de Add '-3d2' to each side of the equation. 12cd + -16ce + 3d2 + -3d2 = 4de + -3d2 Combine like terms: 3d2 + -3d2 = 0 12cd + -16ce + 0 = 4de + -3d2 12cd + -16ce = 4de + -3d2 The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined. The solution to this equation could not be determined.
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