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Simplifying 7z2 + 6z + -3 = (8z + 1)(z + -3) Reorder the terms: -3 + 6z + 7z2 = (8z + 1)(z + -3) Reorder the terms: -3 + 6z + 7z2 = (1 + 8z)(z + -3) Reorder the terms: -3 + 6z + 7z2 = (1 + 8z)(-3 + z) Multiply (1 + 8z) * (-3 + z) -3 + 6z + 7z2 = (1(-3 + z) + 8z * (-3 + z)) -3 + 6z + 7z2 = ((-3 * 1 + z * 1) + 8z * (-3 + z)) -3 + 6z + 7z2 = ((-3 + 1z) + 8z * (-3 + z)) -3 + 6z + 7z2 = (-3 + 1z + (-3 * 8z + z * 8z)) -3 + 6z + 7z2 = (-3 + 1z + (-24z + 8z2)) Combine like terms: 1z + -24z = -23z -3 + 6z + 7z2 = (-3 + -23z + 8z2) Add '3' to each side of the equation. -3 + 6z + 3 + 7z2 = -3 + -23z + 3 + 8z2 Reorder the terms: -3 + 3 + 6z + 7z2 = -3 + -23z + 3 + 8z2 Combine like terms: -3 + 3 = 0 0 + 6z + 7z2 = -3 + -23z + 3 + 8z2 6z + 7z2 = -3 + -23z + 3 + 8z2 Reorder the terms: 6z + 7z2 = -3 + 3 + -23z + 8z2 Combine like terms: -3 + 3 = 0 6z + 7z2 = 0 + -23z + 8z2 6z + 7z2 = -23z + 8z2 Solving 6z + 7z2 = -23z + 8z2 Solving for variable 'z'. Reorder the terms: 6z + 23z + 7z2 + -8z2 = -23z + 8z2 + 23z + -8z2 Combine like terms: 6z + 23z = 29z 29z + 7z2 + -8z2 = -23z + 8z2 + 23z + -8z2 Combine like terms: 7z2 + -8z2 = -1z2 29z + -1z2 = -23z + 8z2 + 23z + -8z2 Reorder the terms: 29z + -1z2 = -23z + 23z + 8z2 + -8z2 Combine like terms: -23z + 23z = 0 29z + -1z2 = 0 + 8z2 + -8z2 29z + -1z2 = 8z2 + -8z2 Combine like terms: 8z2 + -8z2 = 0 29z + -1z2 = 0 Factor out the Greatest Common Factor (GCF), 'z'. z(29 + -1z) = 0Subproblem 1
Set the factor 'z' equal to zero and attempt to solve: Simplifying z = 0 Solving z = 0 Move all terms containing z to the left, all other terms to the right. Simplifying z = 0Subproblem 2
Set the factor '(29 + -1z)' equal to zero and attempt to solve: Simplifying 29 + -1z = 0 Solving 29 + -1z = 0 Move all terms containing z to the left, all other terms to the right. Add '-29' to each side of the equation. 29 + -29 + -1z = 0 + -29 Combine like terms: 29 + -29 = 0 0 + -1z = 0 + -29 -1z = 0 + -29 Combine like terms: 0 + -29 = -29 -1z = -29 Divide each side by '-1'. z = 29 Simplifying z = 29Solution
z = {0, 29}
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