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solving systems of equations solve algebraically, y-x^2=3x y=x-1
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so what is ur question
never mind
\[y=x^2+3x\] \[y=x-1\] same y, so \[x^2+3x=x-1\] or \[x^2+2x+1=0\] \[(x+1)^2=0\] etc
thats not what the answer is meant to be. I think either substitution or elimination is supposed to be used. the answer should be two numbers
that is algebraic
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and there are not two solutions, \((-1,-2)\) is the only solution
it is two numbers, namely the x and the y, but it is one solution
where did those 2 numbers come from?
what is x if \((x+1)^2=0\) ?
-1 and 1 not 2?
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