1. The problem asks for an interpretation of each solution to a given equation or system. 2. Typically, solutions to equations represent values that satisfy the equation, meaning when substituted back, they make the equation true. 3. For example, if the equation is quadratic, each solution corresponds to an x-value where the graph of the quadratic function crosses the x-axis (roots). 4. In a physical context, solutions might represent points in time, distances, or other measurable quantities depending on the problem. 5. Each solution can be interpreted as a specific scenario or condition that meets the criteria set by the problem. 6. Without a specific equation or system, the general interpretation is that solutions are the values that make the original statement or equation valid. 7. If you provide the exact solutions or the equation, I can give a more detailed interpretation for each one.