`x/3 - (2x + 1)/6 = x/6 - x`
`<=> x/3 + (-2x - 1)/6 = x/6 - x`
`<=> (2x)/6 + (2x - 1)/6 = x/6 - x`
`<=> (2x - 2x - 1)/6 = x/6 - x`
`<=> -1/6 = x/6 - x`
`=> x = 1/5`
Vậy `S = {1/5}`
x/3 - 2x+1/6 = x/6 - x
<=> x.2/6 - 2x+1/6 = x/6 - x.6/6
<=> 2x - 2x + 1 = x - 6x
<=> 2x-2x-x+6x=-1
<=> 5x = -1
<=> x= -1/5

