Expand.
\[8\times \frac{5-5x+3+3x}{1-2x}\]
Collect like terms.
\[8\times \frac{(5+3)+(-5x+3x)}{1-2x}\]
Simplify \((5+3)+(-5x+3x)\) to \(8-2x\).
\[8\times \frac{8-2x}{1-2x}\]
Factor out the common term \(2\).
\[8\times \frac{2(4-x)}{1-2x}\]
Simplify.
\[\frac{8\times 2(4-x)}{1-2x}\]
Simplify \(8\times 2(4-x)\) to \(16(4-x)\).
\[\frac{16(4-x)}{1-2x}\]
(16*(4-x))/(1-2*x)