Z^2+(3-2i)z+5-5i=0

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Solution for Z^2+(3-2i)z+5-5i=0 equation: 


Simplifying
Z2 + (3 + -2i) * z + 5 + -5i = 0

Reorder the terms for easier multiplication:
Z2 + z(3 + -2i) + 5 + -5i = 0
Z2 + (3 * z + -2i * z) + 5 + -5i = 0

Reorder the terms:
Z2 + (-2iz + 3z) + 5 + -5i = 0
Z2 + (-2iz + 3z) + 5 + -5i = 0

Reorder the terms:
5 + Z2 + -5i + -2iz + 3z = 0

Solving
5 + Z2 + -5i + -2iz + 3z = 0

Solving for variable 'Z'.

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

Add '-5' to each side of the equation.
5 + Z2 + -5i + -2iz + -5 + 3z = 0 + -5

Reorder the terms:
5 + -5 + Z2 + -5i + -2iz + 3z = 0 + -5

Combine like terms: 5 + -5 = 0
0 + Z2 + -5i + -2iz + 3z = 0 + -5
Z2 + -5i + -2iz + 3z = 0 + -5

Combine like terms: 0 + -5 = -5
Z2 + -5i + -2iz + 3z = -5

Add '5i' to each side of the equation.
Z2 + -5i + -2iz + 5i + 3z = -5 + 5i

Reorder the terms:
Z2 + -5i + 5i + -2iz + 3z = -5 + 5i

Combine like terms: -5i + 5i = 0
Z2 + 0 + -2iz + 3z = -5 + 5i
Z2 + -2iz + 3z = -5 + 5i

Add '2iz' to each side of the equation.
Z2 + -2iz + 2iz + 3z = -5 + 5i + 2iz

Combine like terms: -2iz + 2iz = 0
Z2 + 0 + 3z = -5 + 5i + 2iz
Z2 + 3z = -5 + 5i + 2iz

Add '-3z' to each side of the equation.
Z2 + 3z + -3z = -5 + 5i + 2iz + -3z

Combine like terms: 3z + -3z = 0
Z2 + 0 = -5 + 5i + 2iz + -3z
Z2 = -5 + 5i + 2iz + -3z

Simplifying
Z2 = -5 + 5i + 2iz + -3z

Reorder the terms:
5 + Z2 + -5i + -2iz + 3z = -5 + 5i + 2iz + -3z + 5 + -5i + -2iz + 3z

Reorder the terms:
5 + Z2 + -5i + -2iz + 3z = -5 + 5 + 5i + -5i + 2iz + -2iz + -3z + 3z

Combine like terms: -5 + 5 = 0
5 + Z2 + -5i + -2iz + 3z = 0 + 5i + -5i + 2iz + -2iz + -3z + 3z
5 + Z2 + -5i + -2iz + 3z = 5i + -5i + 2iz + -2iz + -3z + 3z

Combine like terms: 5i + -5i = 0
5 + Z2 + -5i + -2iz + 3z = 0 + 2iz + -2iz + -3z + 3z
5 + Z2 + -5i + -2iz + 3z = 2iz + -2iz + -3z + 3z

Combine like terms: 2iz + -2iz = 0
5 + Z2 + -5i + -2iz + 3z = 0 + -3z + 3z
5 + Z2 + -5i + -2iz + 3z = -3z + 3z

Combine like terms: -3z + 3z = 0
5 + Z2 + -5i + -2iz + 3z = 0

The solution to this equation could not be determined.

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