solve each system by elimination. 3x+y=-26 2x-y=-19 what would be X and Y
first, change the value of y 2x-y=-19 y=2x+19
second, replace y in 3x+y=-26 3x+(2x+19)=-26
\( \begin{array}{llll} 3x+y=-26\\ 2x-y=-19\\ \hline\\ 5x+0y=-45 \end{array}\bf\implies 5x=-45\) solve for "x", what do you get?
for x you would get -9 but i can't get something for y that works for both equations
it will find x, then replace the value of x you have got to 2x-y=-19 you will have y happy to help...
well, now that we know that x = -9, plug that in either equation, say the 1st one, so \(\bf 3x+y=-26\implies 3(-9)+y=-26\implies y=?\)
Don't you -27 to -26 an then that would be y
i mean add -27 to -26 and then that would be y
\(\bf 3x+y=-26\implies 3(-9)+y=-26\implies -27+y=-26\\ \quad \\ \cancel{+27-27}+y=-26+27\)
so y would be 1 right
yeap
\(\begin{array}{llll} 3x+y=-26\\ 2x-y=-19\\ \hline\\ 5x+0y=-45 \end{array}\bf\implies 5x=-45\) notice, we already has a +y and -y right on top on one another, so we just "elimiinate" it, thus
okay i see that know thank you very much that helped a lot
yw
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