The correct options are:
What does the solution to a system of two linear equations mean on the graph?
- The intersection point of the two lines is the solution to the system of equations.
Can you have more than one solution to a Linear system of equations?
- No, a linear system of equations can have only one solution, no solutions, or infinitely many solutions.
Can you have exactly two solutions to a Linear system of equations?
- No, a linear system of equations can only have one solution, no solutions, or infinitely many solutions.
Can you have no solutions to a Linear system of equations?
- Yes, it is possible for a linear system of equations to have no solutions, in the case where the lines represented by the equations are parallel and do not intersect.
The solution to a system of two linear equations is x = 3; y = 9. How could the intersection of the graphs of the two equations be located on a coordinate grid? Response area What does the solution to a system of two linear equations mean on the graph? Response area Can you have more than one solution to a Linear system of equations? Response area Can you have exactly two solutions to a Linear system of equations? Response area Can you have no solutions to a Linear system of equations?
what are the correct options?
3 answers
simplify the answers and put them in rows
1. The solution to a system of two linear equations on the graph represents the intersection point of the two lines.
2. A linear system of equations can have only one solution, no solution, or infinitely many solutions. It cannot have more than one solution.
3. A linear system of equations cannot have exactly two solutions.
4. A linear system of equations can have no solutions, especially if the lines represented by the equations are parallel and do not intersect.
2. A linear system of equations can have only one solution, no solution, or infinitely many solutions. It cannot have more than one solution.
3. A linear system of equations cannot have exactly two solutions.
4. A linear system of equations can have no solutions, especially if the lines represented by the equations are parallel and do not intersect.