LillyPrince
LillyPrince LillyPrince
  • 26-01-2018
  • Mathematics
contestada

what would the following system of equations look like in augmented matrix form?

x+y=5
3x-y=-1


what would the following system of equations look like in augmented matrix form xy5 3xy1 class=
what would the following system of equations look like in augmented matrix form xy5 3xy1 class=
what would the following system of equations look like in augmented matrix form xy5 3xy1 class=
what would the following system of equations look like in augmented matrix form xy5 3xy1 class=

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VDiver
VDiver VDiver
  • 01-02-2018
transforming equation systems into matrix form is fairly simple:
each column represents a variable, and each line represents an equation.
So in the first column, the NUMBERS MULTIPLYING by the X variables are put, in the second one the ones multiplying by Y, etc. The constants go after the vertical line, the last column
so we have:
[tex] \left \{ {{x+y=5} \atop {3x-y=-1}} =\{ {{1x+1y=5} \atop {3x+(-1)y=-1}}\right[/tex]
So in a matrix, it will be the one on the picture
Ver imagen VDiver
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