Answer:
[8, 3]
Step-by-step explanation:
-3⁄7[-7x + 14y = -14] ↷
{3x - 6y = 6
{-3x + 7y = -3
_____________
y = 3 [Plug this back into both equations to get an x-value of 8]; 8 = x
So, using the Elimination Method, I decided to eliminate the <em>x</em>'s by multiplying the top equation by -3⁄7 to end up with 3x, so I can cancel that with -3x in the bottom equation [<em>additive inverses</em> ALWAYS result in zero], and to be genuine, it really does not matter which variable you choose to eliminate.
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