SOLUTION
Write out the original equation

Then, Apply the distributive property on the left hand side of the equation

Then combine trhe like terms subtracting 6x from both side

Subtract 8 from both sides of the last equation

hence
Divide both sides by -4, we have

Therefore, the solution is x=0
Hence
When we divide both sides of the equation by x, we have

While the solution is x=0
Therefore
When we divide the equation by 2x=6x by x it could lead us to think that there is no solution while the solution is x=0
Answer; The second option is right