In your role as a supply chain analyst, you use a function $f$ to calculate shipping costs based on the weight of packages. The set of all possible package weights is the domain of $f$, and the set of all possible shipping costs is the range of $f$. If your manager asks you to use the inverse function $f^{-1}$ to determine package weights from a list of given shipping costs, what mathematical rule must you recall about the domain and range of $f^{-1}$?

As a business analyst, you use a function $f$ to calculate the total service fee based on the number of hours worked. To find the number of hours worked based on a specific fee, you use the inverse function $f^{-1}$. Match each set of values from the original function $f$ with its equivalent set of values in the inverse function $f^{-1}$.

In a professional data management system, a one-to-one function $f$ is used to map specific project codes to their respective budget totals. If the inverse function $f^{-1}$ is applied to determine a project code based on a budget total, the domain of $f^{-1}$ will be the same as the range of the original function $f$.

In a city's urban planning database, a one-to-one function $f$ maps every unique street address to its corresponding parcel identification number (PIN). If the domain of $f$ is the set of all street addresses and the range of $f$ is the set of all parcel identification numbers, then the set of street addresses constitutes the ____ of the inverse function $f^{-1}$.

Inverse Data Mapping in Business Functions