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Oir B1 1773 Form

Oir B1 1773 Form

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in this video we're going to focus on using the gaussian elimination to solve a system of equations with three variables so let's start with this problem let's say we have X Plus y minus Z is equal to negative two and two x minus y plus Z let's say that's equal to five Negative X plus 2y Plus 2z and let's say that's equal to one so how can we use matrices to solve this system of equations the first thing we need to do is convert it to an augmented Matrix so let's write the coefficients in this Matrix so we have One X plus one y minus one Z and let's use a vertical bar to separate the left side from the right side of the equation so I'm going to put negative 2 on this side now for the second equation the coefficients are 2 negative 1 and 1. now for the last equation it's negative 1 2 2 and 1. now what I'm going to do is convert this Matrix into row Echelon form so I want these three numbers to be one and I want these numbers to be zero so let's make those three numbers in blue zero firs

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