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Linear Algebra
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elimination
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find all solutions to the following system by solving using the method of COMPLETE elimination \[2x_{1}-x _{2}+x _{3}=1\] \[3x _{1}+3x_{2}-2x _{3}=5\] \[x _{1}-5x _{2}+4x _{3}=-3\]
gaussian elimination?
i mean is comple elimination another name for gaussian elimination?
Depends, are you using the Gauss-Jordan algorithm, where there are three types of row operations? Your ultimate goal is to get leading 1's
yes @lgbasallote and also i think @roadjester is mre precise ,i want to express answer as a solution set,you can also show me the elimination by back substitution
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\[\textbf A\vec x=\vec b\] \[\vec x=\textbf A^{-1}\vec b\]
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