Question

Use the image to answer the question.

A Cartesian coordinate plane's axes range from negative 4 to 4, both by 1-unit increments. 2 dashed lines with arrows at both ends are plotted, and various regions of the graph are marked.

Select a true statement to describe the graphed system of inequalities.

(1 point)
Responses

The system has infinite solutions.
The system has infinite solutions.

The system has two solutions.
The system has two solutions.

The system has no solutions.
Answer
ur supposed to answer it??
Answered by GPT-4o mini
Based on the description of the Cartesian coordinate plane and the presence of dashed lines, it is likely that the system of inequalities represents two regions that do not overlap. Dashed lines indicate that the boundaries are not included in the solution set (i.e., they represent strict inequalities).

If the regions defined by these inequalities do not overlap, then the system of inequalities would have **no solutions**. Conversely, if there is an overlap, the system could have infinite solutions.

Without the visual image, the most accurate inference based on your description would be:

If the regions do not overlap: **The system has no solutions.**

If they do overlap in some region: **The system has infinite solutions.**

Please select the option that best aligns with what you see in the image.