a+6b=1 a+3b=-2
I assume you want to solve for a and b?
it has to be either no solution, infinite many solutions or an ordered pair
But yes I am solving for a and b
Ok, that's fairly easy. Let's use the fact that both equations have a 1 coeffecient in front of the a. So we can subtract the second equation from the first, like so \[a+6b-(a+3b)=1-(-2)\]\[3b=3\]At which point it becomes obvious that b=1. Then you can take that value of b you just found and plug it into either equation to get a. =)
So then it would look like this a+3(1)=-2
Right.
So then, I would add 3(1)=-2 whch ten would be 3=-2, would I divide or multiply?
not add but multiply
Well, you'd have \[a+3=-2\] so you would just subtract 3 from both sides.
oh okay, so then it would be 1
It wouldn't have solution then? right?
What is -2-3?
oh its -5
Right! :)
so the ordered pair would be (1,-5)
Yes, if you wrote b first.
oh, (-5,1)
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