(X-8)(7y^2+5y+2)=

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Solution for (X-8)(7y^2+5y+2)= equation:


Simplifying
(X + -8)(7y2 + 5y + 2) = 0

Reorder the terms:
(-8 + X)(7y2 + 5y + 2) = 0

Reorder the terms:
(-8 + X)(2 + 5y + 7y2) = 0

Multiply (-8 + X) * (2 + 5y + 7y2)
(-8(2 + 5y + 7y2) + X(2 + 5y + 7y2)) = 0
((2 * -8 + 5y * -8 + 7y2 * -8) + X(2 + 5y + 7y2)) = 0
((-16 + -40y + -56y2) + X(2 + 5y + 7y2)) = 0
(-16 + -40y + -56y2 + (2 * X + 5y * X + 7y2 * X)) = 0
(-16 + -40y + -56y2 + (2X + 5yX + 7y2X)) = 0

Reorder the terms:
(-16 + 2X + -40y + 5yX + -56y2 + 7y2X) = 0
(-16 + 2X + -40y + 5yX + -56y2 + 7y2X) = 0

Solving
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 0

Solving for variable 'X'.

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

Add '16' to each side of the equation.
-16 + 2X + -40y + 5yX + -56y2 + 16 + 7y2X = 0 + 16

Reorder the terms:
-16 + 16 + 2X + -40y + 5yX + -56y2 + 7y2X = 0 + 16

Combine like terms: -16 + 16 = 0
0 + 2X + -40y + 5yX + -56y2 + 7y2X = 0 + 16
2X + -40y + 5yX + -56y2 + 7y2X = 0 + 16

Combine like terms: 0 + 16 = 16
2X + -40y + 5yX + -56y2 + 7y2X = 16

Add '40y' to each side of the equation.
2X + -40y + 5yX + -56y2 + 40y + 7y2X = 16 + 40y

Reorder the terms:
2X + -40y + 40y + 5yX + -56y2 + 7y2X = 16 + 40y

Combine like terms: -40y + 40y = 0
2X + 0 + 5yX + -56y2 + 7y2X = 16 + 40y
2X + 5yX + -56y2 + 7y2X = 16 + 40y

Add '56y2' to each side of the equation.
2X + 5yX + -56y2 + 56y2 + 7y2X = 16 + 40y + 56y2

Combine like terms: -56y2 + 56y2 = 0
2X + 5yX + 0 + 7y2X = 16 + 40y + 56y2
2X + 5yX + 7y2X = 16 + 40y + 56y2

Reorder the terms:
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 16 + 40y + 56y2 + -16 + -40y + -56y2

Reorder the terms:
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 16 + -16 + 40y + -40y + 56y2 + -56y2

Combine like terms: 16 + -16 = 0
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 0 + 40y + -40y + 56y2 + -56y2
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 40y + -40y + 56y2 + -56y2

Combine like terms: 40y + -40y = 0
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 0 + 56y2 + -56y2
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 56y2 + -56y2

Combine like terms: 56y2 + -56y2 = 0
-16 + 2X + -40y + 5yX + -56y2 + 7y2X = 0

The solution to this equation could not be determined.

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