Part of a line is graphed. Which inequalities could describe the domain and range?

Answer 1

To describe the domain of a graphed line, we consider the x-coordinates of the points on the line. The domain is typically represented as an inequality involving x.

To describe the range of a graphed line, we consider the y-coordinates of the points on the line. The range is typically represented as an inequality involving y.

Without more specific information about the graphed line, it is not possible to determine the exact inequalities describing the domain and range. However, here are some examples of inequalities that could represent the domain and range of a graphed line:

Domain:
- If the line extends infinitely in both directions, the domain could be represented as (-∞, +∞).
- If the line is bounded between two x-values, the domain could be represented as [a, b], where a and b are the x-values of the endpoints of the line segment.

Range:
- If the line extends infinitely in both directions, the range could be represented as (-∞, +∞).
- If the line is bounded between two y-values, the range could be represented as [c, d], where c and d are the y-values of the endpoints of the line segment.

Again, these are just general examples, and the specific inequalities depend on the characteristics of the graphed line.