3*32*3+u=(3*3*3-3*8)(2)+u

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Solution for 3*32*3+u=(3*3*3-3*8)(2)+u equation: 


Simplifying
3 * 32 * 3 + u = (3 * 3 * 3 + -3 * 8)(2) + u

Multiply 3 * 32
96 * 3 + u = (3 * 3 * 3 + -3 * 8)(2) + u

Multiply 96 * 3
288 + u = (3 * 3 * 3 + -3 * 8)(2) + u

Multiply 3 * 3
288 + u = (9 * 3 + -3 * 8)(2) + u

Multiply 9 * 3
288 + u = (27 + -3 * 8)(2) + u

Multiply -3 * 8
288 + u = (27 + -24)(2) + u

Combine like terms: 27 + -24 = 3
288 + u = (3)(2) + u

Multiply 3 * 2
288 + u = 6 + u

Add '-1u' to each side of the equation.
288 + u + -1u = 6 + u + -1u

Combine like terms: u + -1u = 0
288 + 0 = 6 + u + -1u
288 = 6 + u + -1u

Combine like terms: u + -1u = 0
288 = 6 + 0
288 = 6

Solving
288 = 6

Couldn't find a variable to solve for.

This equation is invalid, the left and right sides are not equal, therefore there is no solution.

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