the solution to a system of two linear equations is x = 3 weeks; y = 9 feet Match the description with the correct statement. (3 points) Put responses in the correct input to answer the question. Select a response, navigate to the desired input and insert the response. Responses can be selected and inserted using the space bar, enter key, left mouse button or touchpad. Responses can also be moved by dragging with a mouse. How would you locate the solution of the two linear graphs on the coordinate plane? How could you get exactly two or three solutions to this linear system? The solution to this system could possibly have this meaning. The option "<b id="docs-internal-guid-4de72f7f-7fff-b438-ad67-766a71d6d32e">Find the point where the two lines cross;&nbsp;(3, 9)" (4 of 8) has been selected. Press tab to choose a response area, and spacebar to insert it. Press escape to cancel.

Find the point where the two lines cross; (3, 9)

To locate the solution of the two linear graphs on the coordinate plane, you would find the point where the two lines cross, which in this case is (3, 9).

To get exactly two or three solutions to this linear system, the two lines would need to intersect at two or three different points on the coordinate plane.

The meaning of the solution to this system is that x represents the number of weeks and y represents the length in feet, so the solution x = 3 weeks and y = 9 feet signifies a specific point on the coordinate plane where the two lines intersect.

To locate the solution of the two linear graphs on the coordinate plane, you would need to find the point where the two lines cross. In this case, the solution is (3, 9) which means that the two lines intersect at the point (3, 9) on the coordinate plane.

To get exactly two or three solutions to this linear system, you would need to graph the lines and see how many times they intersect. If the lines intersect at two different points, then there are exactly two solutions. If the lines are the same, then they will intersect at infinitely many points, and there would be three solutions. However, if the lines are parallel and do not intersect, then there would be no solution.

In this case, since the solution is given as (3, 9), it means that the two lines intersect at a single point, and there is only one solution to the system of equations.