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Simplifying 0 = x2(2x + -5)(16807 + -1x5) Reorder the terms: 0 = x2(-5 + 2x)(16807 + -1x5) Multiply (-5 + 2x) * (16807 + -1x5) 0 = x2(-5(16807 + -1x5) + 2x * (16807 + -1x5)) 0 = x2((16807 * -5 + -1x5 * -5) + 2x * (16807 + -1x5)) 0 = x2((-84035 + 5x5) + 2x * (16807 + -1x5)) 0 = x2(-84035 + 5x5 + (16807 * 2x + -1x5 * 2x)) 0 = x2(-84035 + 5x5 + (33614x + -2x6)) Reorder the terms: 0 = x2(-84035 + 33614x + 5x5 + -2x6) 0 = x2(-84035 + 33614x + 5x5 + -2x6) 0 = (-84035 * x2 + 33614x * x2 + 5x5 * x2 + -2x6 * x2) 0 = (-84035x2 + 33614x3 + 5x7 + -2x8) Solving 0 = -84035x2 + 33614x3 + 5x7 + -2x8 Solving for variable 'x'. Remove the zero: 84035x2 + -33614x3 + -5x7 + 2x8 = -84035x2 + 33614x3 + 5x7 + -2x8 + 84035x2 + -33614x3 + -5x7 + 2x8 Reorder the terms: 84035x2 + -33614x3 + -5x7 + 2x8 = -84035x2 + 84035x2 + 33614x3 + -33614x3 + 5x7 + -5x7 + -2x8 + 2x8 Combine like terms: -84035x2 + 84035x2 = 0 84035x2 + -33614x3 + -5x7 + 2x8 = 0 + 33614x3 + -33614x3 + 5x7 + -5x7 + -2x8 + 2x8 84035x2 + -33614x3 + -5x7 + 2x8 = 33614x3 + -33614x3 + 5x7 + -5x7 + -2x8 + 2x8 Combine like terms: 33614x3 + -33614x3 = 0 84035x2 + -33614x3 + -5x7 + 2x8 = 0 + 5x7 + -5x7 + -2x8 + 2x8 84035x2 + -33614x3 + -5x7 + 2x8 = 5x7 + -5x7 + -2x8 + 2x8 Combine like terms: 5x7 + -5x7 = 0 84035x2 + -33614x3 + -5x7 + 2x8 = 0 + -2x8 + 2x8 84035x2 + -33614x3 + -5x7 + 2x8 = -2x8 + 2x8 Combine like terms: -2x8 + 2x8 = 0 84035x2 + -33614x3 + -5x7 + 2x8 = 0 Factor out the Greatest Common Factor (GCF), 'x2'. x2(84035 + -33614x + -5x5 + 2x6) = 0Subproblem 1
Set the factor 'x2' equal to zero and attempt to solve: Simplifying x2 = 0 Solving x2 = 0 Move all terms containing x to the left, all other terms to the right. Simplifying x2 = 0 Take the square root of each side: x = {0}Subproblem 2
Set the factor '(84035 + -33614x + -5x5 + 2x6)' equal to zero and attempt to solve: Simplifying 84035 + -33614x + -5x5 + 2x6 = 0 Solving 84035 + -33614x + -5x5 + 2x6 = 0 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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