(Figure 1) In this problem we will study the behavior of an electron in a uniform electric field. Consider a uniform electric field First, let us review the relationship between an electric field and its associated electric potential V. For now, ignore the electron located between the plates. E (magnitude E) as shown in the figure within a parallel plate capacitor in vacuum. Part A Now an electron of mass m and charge -ge (where ge is a positive quantity) is placed within the electric field (see the figure) at height ho . Part B Part C The electron, having been held at height ho, is now released from rest. Calculate its speed v (i.e., ) when it reaches the top plate (height h1). Express v in terms of ge, m, ho, E, hi, and other given quantities and constants. View Available Hint(s) AED U = Submit Now we consider the effect of changing either the charge or the mass of the charged particle that is released from rest at height ho. Part D Imagine a particle that has three times the mass of the electron. All other quantities given above remain the same. What is the ratio of the kinetic energy Kheavy that this heavy particle would have when it reaches the upper plate to the kinetic energy Ke that the electron would have? That is, what is -K Kheavy ? View Available Hint(s) 0 3 O Onone of the above: the heavy particle will never reach the upper plate