Solving $\{4x + 3y \geq 12,; y < -\frac{4}{3}x + 1\}$ by Graphing

Defining Infeasible Constraints in Systems of Inequalities

Solving $\left\{3x - 2y \geq 12,; y \geq \frac{3}{2}x + 1\right\}$ by Graphing

Solving $\left\{x + 3y > 8,; y < -\frac{1}{3}x - 2\right\}$ by Graphing

If the shaded regions of a system of linear inequalities do not overlap anywhere, the system has _____.

Does this system have a solution? Explain your reasoning based on the graph.

A system of linear inequalities has no solution if the shaded regions do not overlap.

A system of two linear inequalities has parallel boundary lines. What condition results in the system having no solution?

A system of linear inequalities with no overlapping shaded regions is analogous to which type of system of linear equations?

Match each term related to a system of linear inequalities with no solution to its correct description.

Order the steps to graphically determine that a system of linear inequalities has no solution.

What is true if the shaded regions of a system of linear inequalities do not overlap?

When graphing a system of linear inequalities, how do the shaded regions show that there is no solution?