y=[x-(1-3i)][x-(1+3i)]

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Solution for y=[x-(1-3i)][x-(1+3i)] equation: 


Simplifying
y = [x + -1(1 + -3i)][x + -1(1 + 3i)]
y = [x + (1 * -1 + -3i * -1)][x + -1(1 + 3i)]
y = [x + (-1 + 3i)][x + -1(1 + 3i)]

Reorder the terms:
y = [-1 + 3i + x][x + -1(1 + 3i)]
y = [-1 + 3i + x][x + (1 * -1 + 3i * -1)]
y = [-1 + 3i + x][x + (-1 + -3i)]

Reorder the terms:
y = [-1 + 3i + x][-1 + -3i + x]

Multiply [-1 + 3i + x] * [-1 + -3i + x]
y = [-1[-1 + -3i + x] + 3i * [-1 + -3i + x] + x[-1 + -3i + x]]
y = [[-1 * -1 + -3i * -1 + x * -1] + 3i * [-1 + -3i + x] + x[-1 + -3i + x]]
y = [[1 + 3i + -1x] + 3i * [-1 + -3i + x] + x[-1 + -3i + x]]
y = [1 + 3i + -1x + [-1 * 3i + -3i * 3i + x * 3i] + x[-1 + -3i + x]]

Reorder the terms:
y = [1 + 3i + -1x + [-3i + 3ix + -9i2] + x[-1 + -3i + x]]
y = [1 + 3i + -1x + [-3i + 3ix + -9i2] + x[-1 + -3i + x]]
y = [1 + 3i + -1x + -3i + 3ix + -9i2 + [-1 * x + -3i * x + x * x]]

Reorder the terms:
y = [1 + 3i + -1x + -3i + 3ix + -9i2 + [-3ix + -1x + x2]]
y = [1 + 3i + -1x + -3i + 3ix + -9i2 + [-3ix + -1x + x2]]

Reorder the terms:
y = [1 + 3i + -3i + 3ix + -3ix + -9i2 + -1x + -1x + x2]

Combine like terms: 3i + -3i = 0
y = [1 + 0 + 3ix + -3ix + -9i2 + -1x + -1x + x2]
y = [1 + 3ix + -3ix + -9i2 + -1x + -1x + x2]

Combine like terms: 3ix + -3ix = 0
y = [1 + 0 + -9i2 + -1x + -1x + x2]
y = [1 + -9i2 + -1x + -1x + x2]

Combine like terms: -1x + -1x = -2x
y = [1 + -9i2 + -2x + x2]

Solving
y = 1 + -9i2 + -2x + x2

Solving for variable 'y'.

Move all terms containing y to the left, all other terms to the right.

Simplifying
y = 1 + -9i2 + -2x + x2

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