Solve 25x+29x+15x-19x-32x(3x)

$$25 x + 29 x + 15 x - 19 x - 32 x ( 3 x )$$

Evaluate

$$2x\left(25-48x\right)$$

Solution Steps

Multiply x and x to get x^{2}.

$$25x+29x+15x-19x-32x^{2}\times 3$$

Combine 25x and 29x to get 54x.

$$54x+15x-19x-32x^{2}\times 3$$

Combine 54x and 15x to get 69x.

$$69x-19x-32x^{2}\times 3$$

Combine 69x and -19x to get 50x.

$$50x-32x^{2}\times 3$$

Multiply 32 and 3 to get 96.

$$50x-96x^{2}$$

Factor

$$2x\left(25-48x\right)$$

Solution Steps

Factor out x.

$$x\left(50-96x\right)$$

Consider 25+29+15-19-96x. Multiply and combine like terms.

$$-96x+50$$

Consider -96x+50. Factor out 2.

$$2\left(-48x+25\right)$$

Rewrite the complete factored expression.

$$2x\left(-48x+25\right)$$