(-1xy)*(-1xy)*(-1xy)=(-(1x)*y)*(-(1x)*y)*(-(1x)*y)

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Solution for (-1xy)*(-1xy)*(-1xy)=(-(1x)*y)*(-(1x)*y)*(-(1x)*y) equation:


Simplifying
(-1xy)(-1xy)(-1xy) = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Remove parenthesis around (-1xy)
-1xy(-1xy)(-1xy) = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Remove parenthesis around (-1xy)
-1xy * -1xy(-1xy) = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Remove parenthesis around (-1xy)
-1xy * -1xy * -1xy = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Reorder the terms for easier multiplication:
-1 * -1 * -1xy * xy * xy = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Multiply -1 * -1
1 * -1xy * xy * xy = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Multiply 1 * -1
-1xy * xy * xy = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Multiply xy * xy
-1x2y2 * xy = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Multiply x2y2 * xy
-1x3y3 = (-1(1x) * y)(-1(1x) * y)(-1(1x) * y)

Remove parenthesis around (1x)
-1x3y3 = (-1 * 1x * y)(-1(1x) * y)(-1(1x) * y)

Multiply -1 * 1
-1x3y3 = (-1x * y)(-1(1x) * y)(-1(1x) * y)

Multiply x * y
-1x3y3 = (-1xy)(-1(1x) * y)(-1(1x) * y)

Remove parenthesis around (-1xy)
-1x3y3 = -1xy(-1(1x) * y)(-1(1x) * y)

Remove parenthesis around (1x)
-1x3y3 = -1xy(-1 * 1x * y)(-1(1x) * y)

Multiply -1 * 1
-1x3y3 = -1xy(-1x * y)(-1(1x) * y)

Multiply x * y
-1x3y3 = -1xy(-1xy)(-1(1x) * y)

Remove parenthesis around (-1xy)
-1x3y3 = -1xy * -1xy(-1(1x) * y)

Remove parenthesis around (1x)
-1x3y3 = -1xy * -1xy(-1 * 1x * y)

Multiply -1 * 1
-1x3y3 = -1xy * -1xy(-1x * y)

Multiply x * y
-1x3y3 = -1xy * -1xy(-1xy)

Remove parenthesis around (-1xy)
-1x3y3 = -1xy * -1xy * -1xy

Reorder the terms for easier multiplication:
-1x3y3 = -1 * -1 * -1xy * xy * xy

Multiply -1 * -1
-1x3y3 = 1 * -1xy * xy * xy

Multiply 1 * -1
-1x3y3 = -1xy * xy * xy

Multiply xy * xy
-1x3y3 = -1x2y2 * xy

Multiply x2y2 * xy
-1x3y3 = -1x3y3

Add 'x3y3' to each side of the equation.
-1x3y3 + x3y3 = -1x3y3 + x3y3

Combine like terms: -1x3y3 + x3y3 = 0
0 = -1x3y3 + x3y3

Combine like terms: -1x3y3 + x3y3 = 0
0 = 0

Solving
0 = 0

Couldn't find a variable to solve for.

This equation is an identity, all real numbers are solutions.

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