Question

For a system of equations to have no solution means that there are no points that satisfy both equations simultaneously. Graphically, this translates to the fact that the lines representing the equations do not intersect at any point — they run parallel to each other across the coordinate grid.

Make this sound as an 8th grader

Answer 1

When a system of equations has no solution, it means there are no points that make both equations true at the same time. If you were to draw the lines that represent these equations on a graph, you'd see that they never meet or cross each other. Instead, they run parallel, side by side, like two train tracks that go in the same direction but never touch.