how do you solve 3x-6y=6 , 4x-5y=4 using elimination
\[\left(\begin{matrix}3x-6y=6 \\ 4x-5y=4\end{matrix}\right)\] you need to multiply one of the equations by something so that when you add down one of the variables will cancel what do you think?
actually in this case you need to multiply both equations by somthing
when i multiplied both i still didnt get the correct answer :/
what did you multiply by? try 4 on the first equation and -3 on the second
i multiplied five on the first and six on the second. ill try what you said . thank you !!
still didnt work :(
\[4\times(3x-6y=6) \rightarrow12x-18y=24\] and \[-3 \times (4x-5y=4) \rightarrow -12x +15y=-12\]
where did you get z from??
\[\left(\begin{matrix}12x-18y=24 \\ -12x+15y=-12\end{matrix}\right)\]
x=(6+6y)/3 ______________1 4((6+6y)/3)-5y=4 8+8y-5y=4 3y=4-8 3y=-4 y=-4/3 substitute in 1 x=(6+6(-4/3))/3=-2/3
im sorry i meant x
\[-3y=12\] and\[y=-4\]
then plug in -4 to find x
Mr. Me : for x -6 x 4 = -24 how did you get 18 for y in the first equation??
by elimination:y=-4/3,x=-2/3
oopsss!!! its should be 24
sorry
and when its 24 it doesnt work out. im really confused !!!
if its 24 you will end up with -9y=12 and then solve for y and you get y=12/9 which simplifies to y=4/3
y=-4/3
i understand. thank you Mr. Me and ASAAD123 !!
3x=6+6y x=(6+6y)/3 ______________1 4((6+6y)/3)-5y=4 8+8y-5y=4 3y=4-8 3y=-4 y=-4/3 substitute in equation1 x=(6+6(-4/3))/3=-2/3
^ Thanks !
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