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Electric Fields and Electric Potential Study Guide for Chapters 23 and 25 It is likely that there will be a question on the final exam involving both electric fields and electric potential. Chapter 23: The Electric Field t on a charge ; is given by the equation: An electric field exerts force on any charge. The force F t œ ;E t F t is the electric field vector at the location of the charge. Electric field is measured in where E newtons per coulomb (NÎC), or equivalently volts per meter (VÎm). Coulomb's Law describes the electric field produced by a single charge: t œ E " ; rs %1%! <# Here < is the distance to the charge, and rs is a unit vector pointing away from the charge. When t vectors must be added together. multiple charges are present, the resulting E Problems: 5a, 7, 16 t œ "#Þ* sj kVÎm Answers: 16. (a) E t œ $)Þ' sj mN (b) F Chapter 25: Electric Potential Electric forces can also be described using electric potential. In the same way that the electric field determines the force on a charge, the electric potential determines the potential energy. Specifically, the potential energy Y of a charge ; is given by the equation Y œ ;Z where Z is electric potential. Electric potential is measure in volts, where " V œ " JÎC. The electric field always points straight in the direction of decreasing potential, like this: t is determined by the distance between the potential lines. For example, the The magnitude of E electric field in the picture above has a magnitude of & VÎcm (assuming a " cm distance between the potential lines). In general: t¸ œ ¸E ?Z ?= t. where ?= represents a distance in the direction of E There is an electric potential version of Coulomb's law: Z œ " ; %1%! < This describes the potential due to a single point charge. When multiple charges are present, the resulting potentials must be added together. Problems: 3, 5, 11, 15