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If the determinant of the matrix of coefficients is non-zero then they are consistent.

More simplistically, if the lines representing the equations meet at a single point, the equations are consistent and if they don't, the equations are inconsistent. This is easy to check graphically in 2 and possibly 3 dimensions but not more. The determinant method always works.

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Q: How do you determine if a system of equations are inconsitent or consitent?
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Related questions

How can you determine if the given ordered pair is a solution to the system of equations?

Plug your ordered pair into both of your equations to see if you get they work.


Which of these is a reason to substitute the values back into the equations when solving a system by graphing?

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How can you determine whether a system has no solutions by graphing?

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).


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What is the definition of Simultaneous Linear Equations?

A system of linear equations is two or more simultaneous linear equations. In mathematics, a system of linear equations (or linear system) is a collection of linear equations involving the same set of variables.


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If a system of equations is independent how many soultions will it have?

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