If you graph the two functions defined by the two equations of the system, and their graphs are two parallel line, then the system has no solution (there is not a point of intersection).
The points of intersection are normally the solutions of the equations for x and y
When graphing a system of equations with infinitely many solutions, the two lines will be identical, meaning they overlap completely. As a result, they will share the same Y-intercept, which will be the point where both lines intersect the Y-axis. Therefore, the Y-intercept will be the same for both equations. This indicates that every point on the line is a solution to the system.
inconsistent
strict inequality
Yes you can, if the solution or solutions is/are real. -- Draw the graphs of both equations on the same coordinate space on the same piece of graph paper. -- Any point that's on both graphs, i.e. where they cross, is a solution of the system of equations. -- If both equations are linear, then there can't be more than one such point.
The points of intersection are normally the solutions of the equations for x and y
you cannot determine the exact value of the point
[x + y = 6] has an infinite number of solutions.
graphing method is when you graph two lines and then find the intersection which is the answer of the system of equations
The factors that determine whether a system will be in stable or unstable equilibrium include the system's internal forces, external influences, and the system's ability to return to its original state after a disturbance.
Ramanujan
inconsistent
-- Graph each equation individually. -- Examine the graph to find points where the individual graphs intersect. -- The points where the individual graphs intersect are the solutions of the system of equations.
graphing tool
j
strict inequality
elimination, substitution and graphing