Find the complete solution of the linear system, or show that it is inconsistent. (If the system has infinitely many solutions, express your answer in terms of t, where x = x(t), y = y(t), and z = t. If there is no solution, enter NO SOLUTION.) x − y + 2z = 1 3x + y + 5z = 19 2x − y − 2z = −17 (x, y, z) = ( ________ )
I'd suggest using elimination for this.
subtract the first equation from the third equation and add the first two equations and post what you get.
Matrix!
Use matrices!
yes, that is another method.
yes, matrics are easy
Saifoo I suggest you do it this time. Especially since u think matrices are easy, and you love "tutoring"
matrices are easy, but I doubt he will have learned them yet, so I think elimination works best in this case.
i like matrices better i forgot you could use that method
oh good. Do that then =)
:P
can you show me one example using this problem?
then i wont bother anymore
One sec, using latex for matrices is a bit of a bear.
You are familiar with 'elementary row operations' for matrices?
not necessarily
it's the kind of operation on a matrix that gives an equivalent matrix. I suspect you shouldn't use matrices for this.
Did you try elimination? For example adding the second and third equations and the first and second ones will give you a simplier system to solve.
can you show me what that would look like?
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