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Simplifying (2 + x + -1iy) = (1 + 2i)(3x + iy) Reorder the terms: (2 + -1iy + x) = (1 + 2i)(3x + iy) Remove parenthesis around (2 + -1iy + x) 2 + -1iy + x = (1 + 2i)(3x + iy) Reorder the terms: 2 + -1iy + x = (1 + 2i)(iy + 3x) Multiply (1 + 2i) * (iy + 3x) 2 + -1iy + x = (1(iy + 3x) + 2i * (iy + 3x)) 2 + -1iy + x = ((iy * 1 + 3x * 1) + 2i * (iy + 3x)) 2 + -1iy + x = ((1iy + 3x) + 2i * (iy + 3x)) 2 + -1iy + x = (1iy + 3x + (iy * 2i + 3x * 2i)) Reorder the terms: 2 + -1iy + x = (1iy + 3x + (6ix + 2i2y)) 2 + -1iy + x = (1iy + 3x + (6ix + 2i2y)) Reorder the terms: 2 + -1iy + x = (6ix + 1iy + 2i2y + 3x) 2 + -1iy + x = (6ix + 1iy + 2i2y + 3x) Solving 2 + -1iy + x = 6ix + 1iy + 2i2y + 3x Solving for variable 'i'. Reorder the terms: 2 + -6ix + -1iy + -1iy + -2i2y + x + -3x = 6ix + 1iy + 2i2y + 3x + -6ix + -1iy + -2i2y + -3x Combine like terms: -1iy + -1iy = -2iy 2 + -6ix + -2iy + -2i2y + x + -3x = 6ix + 1iy + 2i2y + 3x + -6ix + -1iy + -2i2y + -3x Combine like terms: x + -3x = -2x 2 + -6ix + -2iy + -2i2y + -2x = 6ix + 1iy + 2i2y + 3x + -6ix + -1iy + -2i2y + -3x Reorder the terms: 2 + -6ix + -2iy + -2i2y + -2x = 6ix + -6ix + 1iy + -1iy + 2i2y + -2i2y + 3x + -3x Combine like terms: 6ix + -6ix = 0 2 + -6ix + -2iy + -2i2y + -2x = 0 + 1iy + -1iy + 2i2y + -2i2y + 3x + -3x 2 + -6ix + -2iy + -2i2y + -2x = 1iy + -1iy + 2i2y + -2i2y + 3x + -3x Combine like terms: 1iy + -1iy = 0 2 + -6ix + -2iy + -2i2y + -2x = 0 + 2i2y + -2i2y + 3x + -3x 2 + -6ix + -2iy + -2i2y + -2x = 2i2y + -2i2y + 3x + -3x Combine like terms: 2i2y + -2i2y = 0 2 + -6ix + -2iy + -2i2y + -2x = 0 + 3x + -3x 2 + -6ix + -2iy + -2i2y + -2x = 3x + -3x Combine like terms: 3x + -3x = 0 2 + -6ix + -2iy + -2i2y + -2x = 0 Factor out the Greatest Common Factor (GCF), '2'. 2(1 + -3ix + -1iy + -1i2y + -1x) = 0 Ignore the factor 2.Subproblem 1
Set the factor '(1 + -3ix + -1iy + -1i2y + -1x)' equal to zero and attempt to solve: Simplifying 1 + -3ix + -1iy + -1i2y + -1x = 0 Solving 1 + -3ix + -1iy + -1i2y + -1x = 0 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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