(y^6x+y^3+9)(y^3+1)=

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Solution for (y^6x+y^3+9)(y^3+1)= equation: 


Simplifying
(y6x + y3 + 9)(y3 + 1) = 0

Reorder the terms:
(9 + xy6 + y3)(y3 + 1) = 0

Reorder the terms:
(9 + xy6 + y3)(1 + y3) = 0

Multiply (9 + xy6 + y3) * (1 + y3)
(9(1 + y3) + xy6(1 + y3) + y3(1 + y3)) = 0
((1 * 9 + y3 * 9) + xy6(1 + y3) + y3(1 + y3)) = 0
((9 + 9y3) + xy6(1 + y3) + y3(1 + y3)) = 0
(9 + 9y3 + (1 * xy6 + y3 * xy6) + y3(1 + y3)) = 0
(9 + 9y3 + (1xy6 + xy9) + y3(1 + y3)) = 0
(9 + 9y3 + 1xy6 + xy9 + (1 * y3 + y3 * y3)) = 0
(9 + 9y3 + 1xy6 + xy9 + (1y3 + y6)) = 0

Reorder the terms:
(9 + 1xy6 + xy9 + 9y3 + 1y3 + y6) = 0

Combine like terms: 9y3 + 1y3 = 10y3
(9 + 1xy6 + xy9 + 10y3 + y6) = 0

Solving
9 + 1xy6 + xy9 + 10y3 + y6 = 0

Solving for variable 'x'.

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

Add '-9' to each side of the equation.
9 + 1xy6 + xy9 + 10y3 + -9 + y6 = 0 + -9

Reorder the terms:
9 + -9 + 1xy6 + xy9 + 10y3 + y6 = 0 + -9

Combine like terms: 9 + -9 = 0
0 + 1xy6 + xy9 + 10y3 + y6 = 0 + -9
1xy6 + xy9 + 10y3 + y6 = 0 + -9

Combine like terms: 0 + -9 = -9
1xy6 + xy9 + 10y3 + y6 = -9

Add '-10y3' to each side of the equation.
1xy6 + xy9 + 10y3 + -10y3 + y6 = -9 + -10y3

Combine like terms: 10y3 + -10y3 = 0
1xy6 + xy9 + 0 + y6 = -9 + -10y3
1xy6 + xy9 + y6 = -9 + -10y3

Add '-1y6' to each side of the equation.
1xy6 + xy9 + y6 + -1y6 = -9 + -10y3 + -1y6

Combine like terms: y6 + -1y6 = 0
1xy6 + xy9 + 0 = -9 + -10y3 + -1y6
1xy6 + xy9 = -9 + -10y3 + -1y6

Reorder the terms:
9 + 1xy6 + xy9 + 10y3 + y6 = -9 + -10y3 + -1y6 + 9 + 10y3 + y6

Reorder the terms:
9 + 1xy6 + xy9 + 10y3 + y6 = -9 + 9 + -10y3 + 10y3 + -1y6 + y6

Combine like terms: -9 + 9 = 0
9 + 1xy6 + xy9 + 10y3 + y6 = 0 + -10y3 + 10y3 + -1y6 + y6
9 + 1xy6 + xy9 + 10y3 + y6 = -10y3 + 10y3 + -1y6 + y6

Combine like terms: -10y3 + 10y3 = 0
9 + 1xy6 + xy9 + 10y3 + y6 = 0 + -1y6 + y6
9 + 1xy6 + xy9 + 10y3 + y6 = -1y6 + y6

Combine like terms: -1y6 + y6 = 0
9 + 1xy6 + xy9 + 10y3 + y6 = 0

The solution to this equation could not be determined.

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