The most efficient method I know is a modification of Gauss:
The procedure is long so I will summarize:
r1 <-> r2
-2r1+r2 -> r2
-3r1+r3 -> r3
-5r2+r3 -> r3
yields:
Next using back substitution we arrive at
x=9/17
y=31/17
z=27/17
Here's the elimination part:
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