My teacher recently gave me a task of relating magnetic forces to a beam of chraged particles moving in a straight line. To aid us in this, she also set up a guideline question, displayed below: The diagram below shows a beam of charged particles moving in a straight line with speed v. Each particle has a charge +q and there are N particles in length L of the beam. (diagram omitted, since the explanation above seems sufficient, direction does not seem to matter here) a) how far do the particles travel in time "delta t"? this seemed obvious, s = vt, hence s = v"delta t". b) how many particles pass a given point in a time "delta t"? how do you know that? since there is no specific point where a particle begins to travel, how would you know how many passes a random point in a specified time? I thought a lot about this, but can't seem to understand.. c) Using your answers to (a) and (b) above show that the current I carried by the beam is given by the expression I = Nvq/L. It seems as though the first two equations relate to each other to create the final expression. But I'm lost. I know for memory that I = "delta q"/"delta t", but without knowing what to do for #b) I can't figure anything out. If anyone could help me, (or at least guide me in the right direction?), I'll be grateful.