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Simplifying 6z3 + -27z2 + 12z = 3z(z + -4)(2z + -1) Reorder the terms: 12z + -27z2 + 6z3 = 3z(z + -4)(2z + -1) Reorder the terms: 12z + -27z2 + 6z3 = 3z(-4 + z)(2z + -1) Reorder the terms: 12z + -27z2 + 6z3 = 3z(-4 + z)(-1 + 2z) Multiply (-4 + z) * (-1 + 2z) 12z + -27z2 + 6z3 = 3z(-4(-1 + 2z) + z(-1 + 2z)) 12z + -27z2 + 6z3 = 3z((-1 * -4 + 2z * -4) + z(-1 + 2z)) 12z + -27z2 + 6z3 = 3z((4 + -8z) + z(-1 + 2z)) 12z + -27z2 + 6z3 = 3z(4 + -8z + (-1 * z + 2z * z)) 12z + -27z2 + 6z3 = 3z(4 + -8z + (-1z + 2z2)) Combine like terms: -8z + -1z = -9z 12z + -27z2 + 6z3 = 3z(4 + -9z + 2z2) 12z + -27z2 + 6z3 = (4 * 3z + -9z * 3z + 2z2 * 3z) 12z + -27z2 + 6z3 = (12z + -27z2 + 6z3) Add '-12z' to each side of the equation. 12z + -27z2 + -12z + 6z3 = 12z + -27z2 + -12z + 6z3 Reorder the terms: 12z + -12z + -27z2 + 6z3 = 12z + -27z2 + -12z + 6z3 Combine like terms: 12z + -12z = 0 0 + -27z2 + 6z3 = 12z + -27z2 + -12z + 6z3 -27z2 + 6z3 = 12z + -27z2 + -12z + 6z3 Reorder the terms: -27z2 + 6z3 = 12z + -12z + -27z2 + 6z3 Combine like terms: 12z + -12z = 0 -27z2 + 6z3 = 0 + -27z2 + 6z3 -27z2 + 6z3 = -27z2 + 6z3 Add '27z2' to each side of the equation. -27z2 + 27z2 + 6z3 = -27z2 + 27z2 + 6z3 Combine like terms: -27z2 + 27z2 = 0 0 + 6z3 = -27z2 + 27z2 + 6z3 6z3 = -27z2 + 27z2 + 6z3 Combine like terms: -27z2 + 27z2 = 0 6z3 = 0 + 6z3 6z3 = 6z3 Add '-6z3' to each side of the equation. 6z3 + -6z3 = 6z3 + -6z3 Combine like terms: 6z3 + -6z3 = 0 0 = 6z3 + -6z3 Combine like terms: 6z3 + -6z3 = 0 0 = 0 Solving 0 = 0 Couldn't find a variable to solve for. This equation is an identity, all real numbers are solutions.
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