PC: 7.3 Notes: Example 3 - An Inconsistent System

by Kyle Kline on Mar 16, 2014

Inconsistent systems have "No Solution" when trying to solve the system. This "no solution" can be obtained in multiple methods. One way is when all the variables cancel out and there are only numerical values left. If both sides of the equation do not equal each other, then you have an inconsistent system of equations. View this example to find another way to see you have an "Inconsistent" system.

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