(0+4i)(0-4i)(0-(1-i))(0+(1-i))(0+4)=y

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Solution for (0+4i)(0-4i)(0-(1-i))(0+(1-i))(0+4)=y equation: 


Simplifying
(0 + 4i)(0 + -4i)(0 + -1(1 + -1i))(0 + (1 + -1i))(0 + 4) = y
Remove the zero:
(4i)(0 + -4i)(0 + -1(1 + -1i))(0 + (1 + -1i))(0 + 4) = y

Remove parenthesis around (4i)
4i(0 + -4i)(0 + -1(1 + -1i))(0 + (1 + -1i))(0 + 4) = y
Remove the zero:
4i(-4i)(0 + -1(1 + -1i))(0 + (1 + -1i))(0 + 4) = y

Remove parenthesis around (-4i)
4i * -4i(0 + -1(1 + -1i))(0 + (1 + -1i))(0 + 4) = y
4i * -4i(0 + (1 * -1 + -1i * -1))(0 + (1 + -1i))(0 + 4) = y
4i * -4i(0 + (-1 + 1i))(0 + (1 + -1i))(0 + 4) = y

Combine like terms: 0 + -1 = -1
4i * -4i(-1 + 1i)(0 + (1 + -1i))(0 + 4) = y

Remove parenthesis around (1 + -1i)
4i * -4i(-1 + 1i)(0 + 1 + -1i)(0 + 4) = y

Combine like terms: 0 + 1 = 1
4i * -4i(-1 + 1i)(1 + -1i)(0 + 4) = y

Combine like terms: 0 + 4 = 4
4i * -4i(-1 + 1i)(1 + -1i)(4) = y

Reorder the terms for easier multiplication:
4 * -4 * 4i * i(-1 + 1i)(1 + -1i) = y

Multiply 4 * -4
-16 * 4i * i(-1 + 1i)(1 + -1i) = y

Multiply -16 * 4
-64i * i(-1 + 1i)(1 + -1i) = y

Multiply i * i
-64i2(-1 + 1i)(1 + -1i) = y

Multiply (-1 + 1i) * (1 + -1i)
-64i2(-1(1 + -1i) + 1i * (1 + -1i)) = y
-64i2((1 * -1 + -1i * -1) + 1i * (1 + -1i)) = y
-64i2((-1 + 1i) + 1i * (1 + -1i)) = y
-64i2(-1 + 1i + (1 * 1i + -1i * 1i)) = y
-64i2(-1 + 1i + (1i + -1i2)) = y

Combine like terms: 1i + 1i = 2i
-64i2(-1 + 2i + -1i2) = y
(-1 * -64i2 + 2i * -64i2 + -1i2 * -64i2) = y
(64i2 + -128i3 + 64i4) = y

Solving
64i2 + -128i3 + 64i4 = y

Solving for variable 'i'.

Combine like terms: y + -1y = 0
64i2 + -128i3 + 64i4 + -1y = 0

The solution to this equation could not be determined.

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