use crammers rule to solve for x, y and z in: x - 5y + 3z = 15 2x + 4y +7z = 34 x - y = 15 + 2z
Why not just row reduce?
http://openstudy.com/groups/mathematics#/groups/mathematics/updates/4e43b0ea0b8b32e1c74c3197
i want a step-by-step solution. preparing for an exam tomorrow and kind of a bit saturated now. help please.
A step by step solution to calculating a determinant?
to solve a 3x3 matrix.
what are the answers to x, y and z?
You do know that in all cases row reduction is much faster. If your teacher isn't asking you to use a specific method you should row reduce.
he mentioned crammers rule. how do u row-reduce wt crammers rule?
It's explained step by step in the link I gave u...
He want's Cramer's rule...
pls help confirm Im correct so far: D= -74, Dx = 248, Dy= -20 AND Dz = -16
yes, he says to use crammers rule to solve.
Fine
I agree it's a waste of time and energy...
Learn crammers rule but tell your teacher that its inefficient and he should accept the answer by using row reduction.
my solution?
Now just divide each one by D...
he gave the question when he was teachin us matrices in class.
was my solution correct?
I assume so, I am not going to check simple numerical calculations......
anyways, i appreciate your time. but how do you row-reduce?
What did you get for x, y, z?
U can enter matrices into Wolfram like this to check determinants http://www.wolframalpha.com/input/?i=Det+%28%281%2C-5%2C3%29%2C%282%2C4%2C7%29%2C%281%2C-1%2C2%29%29
What did you get for x, y, z? It is up above...
x=-3.35 y=0.27 z=0.22
\[\left[ \begin {array}{cccc} 1&0&0&{\frac {581}{37}} \\0&1&0&{\frac {10}{37}}\\ 0&0&1& {\frac {8}{37}}\end {array} \right] \]
Your solution is not correct.
i guessed as much.
this looks complicated.
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