solve 2/1-x= 3/1+x
1. multiply (1-x) to get all the x's on one side. 2. rearrange using algebra to solve for x.
\[(1-x)\frac{ 2 }{ 1-x } = \frac{ 3 }{ 1+x }(1-x)\] \[2 = \frac{ 3(x-1) }{ x+1 }\]
I'm in algebra, I'm not sure of the method either I am no good with math and I tried to find something to help me in my study plan but I searched forever and came out empty handed, so I came here
\[\frac{ 2 }{ 1-x }=\frac{ 3 }{ 1+x }\]\[2(1+x)=3(1-x)\] then 2x+2=3-3x 5x=2-3=-1 x=-1/5
see, I thought it would be 6 because I thought I was supposed to multiply the 2 and 3
@itsmylife
i guess m correct :)
I don't know who's correct because I went to some other website and it says -1/2...I'm so confused
its -1/5
sorry 1/5 is the correct answer
and you can verify 1/5 by putting it in original equation on both the sides you will get 5/2 =5/2
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