What is simplify-bwx-(b^2w)/2-(aw(3x+3b+a))/6 ?

The solution to simplify-bwx-(b^2w)/2-(aw(3x+3b+a))/6 is (-6bwx-3wb^2-3awx-3baw-wa^2)/6

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simplify-bwx-(b^2w)/2-(aw(3x+3b+a))/6

simplify

- b w x - \frac{b ^{2} w}{2} - \frac{a w ( 3 x + 3 b + a )}{6}

\frac{- 6 b w x - 3 w b ^{2} - 3 a w x - 3 ba w - w a ^{2}}{6}

Solution steps

- b w x - \frac{b ^{2} w}{2} - \frac{a w ( 3 x + 3 b + a )}{6}

Join

- \frac{b ^{2} w}{2} - \frac{a w ( 3 x + 3 b + a )}{6} : \frac{- b ^{2} w \cdot 3 - a w ( 3 x + 3 b + a )}{6}

= - b w x + \frac{- b ^{2} w \cdot 3 - a w ( 3 x + 3 b + a )}{6}

Apply the fraction rule:

a + \frac{b}{c} = \frac{a c + b}{c}

= \frac{- b w x \cdot 6 - b ^{2} w \cdot 3 - a w ( 3 x + 3 b + a )}{6}

Simplify

- b w x \cdot 6 - b^{2} w \cdot 3 - a w (3 x + 3 b + a) : - 6 b w x - 3 w b^{2} - 3 a w x - 3 ba w - w a^{2}

= \frac{- 6 b w x - 3 w b ^{2} - 3 a w x - 3 ba w - w a ^{2}}{6}

5 (1 - x) = 1

4 x = 45 - 11 x

6 - 5 (x + 1) = 2 x + 3

u^{9} - s^{9}

What is simplify-bwx-(b^2w)/2-(aw(3x+3b+a))/6 ?
The solution to simplify-bwx-(b^2w)/2-(aw(3x+3b+a))/6 is (-6bwx-3wb^2-3awx-3baw-wa^2)/6