(x^4-y^2)(x^4-y^2)=x

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Solution for (x^4-y^2)(x^4-y^2)=x equation:


Simplifying
(x4 + -1y2)(x4 + -1y2) = x

Multiply (x4 + -1y2) * (x4 + -1y2)
(x4(x4 + -1y2) + -1y2 * (x4 + -1y2)) = x
((x4 * x4 + -1y2 * x4) + -1y2 * (x4 + -1y2)) = x

Reorder the terms:
((-1x4y2 + x8) + -1y2 * (x4 + -1y2)) = x
((-1x4y2 + x8) + -1y2 * (x4 + -1y2)) = x
(-1x4y2 + x8 + (x4 * -1y2 + -1y2 * -1y2)) = x
(-1x4y2 + x8 + (-1x4y2 + 1y4)) = x

Reorder the terms:
(-1x4y2 + -1x4y2 + x8 + 1y4) = x

Combine like terms: -1x4y2 + -1x4y2 = -2x4y2
(-2x4y2 + x8 + 1y4) = x

Solving
-2x4y2 + x8 + 1y4 = x

Solving for variable 'x'.

Reorder the terms:
-1x + -2x4y2 + x8 + 1y4 = x + -1x

Combine like terms: x + -1x = 0
-1x + -2x4y2 + x8 + 1y4 = 0

The solution to this equation could not be determined.

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