1. The problem statement, all variables and given/known data A mystery particle enters the region between the horizontal plates of a Thomson apparatus; its initial velocity is parallel to the surface of the plates. The separation of the plates is and the length of the plates is . When the potential difference between the plates is , the deflection angle of the particle (as it leaves the region between the plates) is measure to be 0.20 radians. If a perpendicular magnetic field of magnitude is applied simultaneously with the electric field, the mystery particle instead passes through the apparatus undeflected. Find the charge to mass ratio for this particle. It’s a common particle; identify it. Find the horizontal speed with which the particle entered the region between the plates. 2. Relevant equations f= ma f=qE qE=ma E=V/d 3. The attempt at a solution So I know that the deflection of the particle is proportional to its q/m ratio (because the deflection is inversely proportional to the mass of the particle from f=ma ). I have it down to a= E * q/m, I know the deflection in y = sin (theta). From here I'm not sure where to go, any help?