Haelfix
Science Advisor
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Guys this isn't very complicated.. Eqns of motion of a negative mass particle (-m)
F = (-m) a = G (-m) m /r^2 ==> a = GM/r^2. It accelerates towards a positive mass particle, just as normal mass does.
Whats the difference?
the positive mass charge
F = ma = g m (-m) /r^2 ==> a = -gm/r^2. The positive charge runs away.
So the situation is highly asymetric, the negative mass charge chases the positive mass charge. Gauss's law no longer holds, and the system is unstable, no equilibrium can ever be reached. That is why, in a nutshell, the situation cannot exist in a world of both positive and negative mass.
F = (-m) a = G (-m) m /r^2 ==> a = GM/r^2. It accelerates towards a positive mass particle, just as normal mass does.
Whats the difference?
the positive mass charge
F = ma = g m (-m) /r^2 ==> a = -gm/r^2. The positive charge runs away.
So the situation is highly asymetric, the negative mass charge chases the positive mass charge. Gauss's law no longer holds, and the system is unstable, no equilibrium can ever be reached. That is why, in a nutshell, the situation cannot exist in a world of both positive and negative mass.