Answer:
<em>The graph to the left and down corresponds to a system with no solution</em>
Step-by-step explanation:
<u>System of Equations
</u>
To solve a system of equations graphically, we must plot all the equations in one single graph. If the system has at least one solution, then both graphs must intersect, i.e., there must be at least one point in common. If no such point is found, then the system has no solution
LEt's take a look at the first graph. Both lines come from the origin, where they meet, so the point (0,0) is the solution of that system
The second graph has only one equation, with no blue line. It corresponds to a single equation, not to a system. Therefore we cannot evaluate if there is a solution
The third graph shows two parallel lines which we never expect to intersect. Since we need an intersection to find solutions, this graph is the one that corresponds to a system with no solution
Finally, the fourth graph has a common point, thus there is one solution to the system