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Simplifying x = -6x3 + -4x2 Reorder the terms: x = -4x2 + -6x3 Solving x = -4x2 + -6x3 Solving for variable 'x'. Reorder the terms: x + 4x2 + 6x3 = -4x2 + 4x2 + -6x3 + 6x3 Combine like terms: -4x2 + 4x2 = 0 x + 4x2 + 6x3 = 0 + -6x3 + 6x3 x + 4x2 + 6x3 = -6x3 + 6x3 Combine like terms: -6x3 + 6x3 = 0 x + 4x2 + 6x3 = 0 Factor out the Greatest Common Factor (GCF), 'x'. x(1 + 4x + 6x2) = 0Subproblem 1
Set the factor 'x' equal to zero and attempt to solve: Simplifying x = 0 Solving x = 0 Move all terms containing x to the left, all other terms to the right. Simplifying x = 0Subproblem 2
Set the factor '(1 + 4x + 6x2)' equal to zero and attempt to solve: Simplifying 1 + 4x + 6x2 = 0 Solving 1 + 4x + 6x2 = 0 Begin completing the square. Divide all terms by 6 the coefficient of the squared term: Divide each side by '6'. 0.1666666667 + 0.6666666667x + x2 = 0 Move the constant term to the right: Add '-0.1666666667' to each side of the equation. 0.1666666667 + 0.6666666667x + -0.1666666667 + x2 = 0 + -0.1666666667 Reorder the terms: 0.1666666667 + -0.1666666667 + 0.6666666667x + x2 = 0 + -0.1666666667 Combine like terms: 0.1666666667 + -0.1666666667 = 0.0000000000 0.0000000000 + 0.6666666667x + x2 = 0 + -0.1666666667 0.6666666667x + x2 = 0 + -0.1666666667 Combine like terms: 0 + -0.1666666667 = -0.1666666667 0.6666666667x + x2 = -0.1666666667 The x term is 0.6666666667x. Take half its coefficient (0.3333333334). Square it (0.1111111112) and add it to both sides. Add '0.1111111112' to each side of the equation. 0.6666666667x + 0.1111111112 + x2 = -0.1666666667 + 0.1111111112 Reorder the terms: 0.1111111112 + 0.6666666667x + x2 = -0.1666666667 + 0.1111111112 Combine like terms: -0.1666666667 + 0.1111111112 = -0.0555555555 0.1111111112 + 0.6666666667x + x2 = -0.0555555555 Factor a perfect square on the left side: (x + 0.3333333334)(x + 0.3333333334) = -0.0555555555 Can't calculate square root of the right side. The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined.Solution
x = {0}
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