SOLUTION: I need help with eliminations please. I have to find out what x or y is to get the other variable. The problem is 18x-18y=0
12x-12y=-12
I've tried
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Question 177434: I need help with eliminations please. I have to find out what x or y is to get the other variable. The problem is 18x-18y=0
12x-12y=-12
I've tried multiplying the top by 12 and the bottom by 12 and i've also tried multiplying the top by 18 and then trying to solve it but both times I still have 2 variables left. How do I use eliminations when if I multiply it I will get the same on both sides and sometimes on top and bottom?
Thank you for helping me.
Found 2 solutions by jim_thompson5910, Mathtut:
Answer by jim_thompson5910(35256) (Show Source): You can put this solution on YOUR website!
Start with the given system of equations:
Multiply the both sides of the first equation by 2.
Distribute and multiply.
Multiply the both sides of the second equation by -3.
Distribute and multiply.
So we have the new system of equations:
Now add the equations together. You can do this by simply adding the two left sides and the two right sides separately like this:
Group like terms.
Combine like terms.
Simplify.
Since is NEVER true, this means that there are no solutions.
So the system is inconsistent.
Answer by Mathtut(3670) (Show Source): You can put this solution on YOUR website!
actually you dont need to multiply by that high of a number...the LCM of 12 and 18 is 36
:
so if you multiply the top by -2 and the bottom by 3 you will eliminate the x terms
:
18x-18y=0
12x-12y=-12
:
-2(18x-18y=0)---->-36x+36y=0
3(12x+12y=-12)--> 36x+36y=-36
:
and now you just add the two equations together thus eliminating the x terms and then solve for y. once you have the solution for y you plug that back into either equation to find x.
:
remember you dont have to multiply both equations by the same number.
:
when you multiply all terms in and equation, by a constant, it doesnt change the equation. in other words x+y=3 is the same linear equation as
3(x+y=3)--->3x+3y=9.
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