1. The problem is to solve or manipulate an algebraic expression without simplifying it. 2. When asked not to simplify, we keep the expression in its original or expanded form without combining like terms or reducing fractions. 3. For example, if the expression is $$\frac{2x}{4} + 3x$$, we do not reduce $$\frac{2x}{4}$$ to $$\frac{x}{2}$$ or combine it with $$3x$$. 4. Instead, we write it exactly as given or perform only allowed operations that do not simplify. 5. This approach helps in understanding the structure of the expression or preparing it for specific operations like factoring or substitution. 6. Always follow the instruction strictly to avoid simplifying when it is explicitly requested not to. Final answer: Expression remains as given without simplification.