solve each system analytically. if the solution is dependent write solution set in terms of the variable z. x+y+z=2 2x+y-z=5 x-y+z=-2 I keep getting lost
Have you learned how to solve systems of equations using matrices?
I do not believe so. what is a matrice?
A matrix is a way of representing a bunch of numbers. You don't need to worry about it if you haven't heard of it
I would use the elimination method for systems of equations to start
x=1 z=-1 y=2
@JULIANCHICO it is against the rules to provide the answer straight out. From the code of conduct: "Don't just provide the answer to a problem when someone else is in the middle of helping! But if you want to help, by all means, join in!"
Because the first equation and last equation both have positive x and positive z, I would combine those by multiplying one by negative one first: equation 1, multiplied by negative one: -x-y-z=-2 equation 3: x-y+z=-2 You can then combine them: (-x-y-z=-2) + (x-y+z=-2) ------------- -2y=-4
That can get you strated @angelabink
my bad @cholo71796
ok that is a good start I will try from there
ty
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