1. The problem involves understanding the expression $|x|\Omega$. 2. Here, $|x|$ denotes the absolute value of $x$, which means the distance of $x$ from zero on the number line, always non-negative. 3. The symbol $\Omega$ typically represents ohms, a unit of electrical resistance, but in pure math context, it might be a variable or constant. 4. If $\Omega$ is a constant or variable, the expression $|x|\Omega$ means the product of the absolute value of $x$ and $\Omega$. 5. There is no further simplification unless values or context for $x$ and $\Omega$ are given. 6. Important rule: $|x| \geq 0$ for all real $x$, so the product $|x|\Omega$ depends on the sign and value of $\Omega$. 7. Without additional context, the expression is already in simplest form.