1. The problem asks for the domain of the function $(q \circ r)(x)$, which means the composition of functions $q$ and $r$.
2. The domain of $(q \circ r)(x)$ is all $x$ values in the domain of $r$ such that $r(x)$ is in the domain of $q$.
3. To find the domain, first identify the domain of $r(x)$.
4. Then find the domain of $q(x)$.
5. Finally, find all $x$ in the domain of $r$ such that $r(x)$ is in the domain of $q$.
6. Without explicit functions $q$ and $r$, the domain of $(q \circ r)(x)$ cannot be precisely determined.
7. If you provide the functions $q$ and $r$, I can find the exact domain in interval notation.
Domain Composition 63D93C
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