Use the following constants if necessary. Coulomb constant, k=8.987×10^9N-m2/C2. Vacuum permittivity, c0=8.854×10^-12F/m. Magnitude of the Charge of one electron, e=-1.60217662×10^-19C. Mass of one electron, me=9.10938356×10^-31kg. The gravitational acceleration near the surface of Earth g=9.8m/s^2. Unless specified otherwise, each symbol carries their usual meaning. For example, uG, means microcoulomb. Consider two charges q1=36e and q2=-15e at positions (-38,-32,-15) and (16/v3,-12/V3,–13) respectively where all the coordinates are measured in the scale of 10^-9m or nano meters. If position vector of the charge qı is r* 1 and charge q2 is r* 2. a) Find the relative position vector that points from charge q1 to charge q2. b) Calculate the force acting on q1 due to q2. Now consider another charge qs=25e is in the xyz system positioned at (-23/V3,44/V2,12). Calculate the net force acting on q1 and q2. c) Calculate the net force acting on gi and g2.
Use the following constants if necessary. Coulomb constant, k=8.987×10^9N-m2/C2. Vacuum permittivity, c0=8.854×10^-12F/m. Magnitude of the Charge of one electron, e=-1.60217662×10^-19C. Mass of one electron, me=9.10938356×10^-31kg. The gravitational acceleration near the surface of Earth g=9.8m/s^2. Unless specified otherwise, each symbol carries their usual meaning. For example, uG, means microcoulomb. Consider two charges q1=36e and q2=-15e at positions (-38,-32,-15) and (16/v3,-12/V3,–13) respectively where all the coordinates are measured in the scale of 10^-9m or nano meters. If position vector of the charge qı is r* 1 and charge q2 is r* 2. a) Find the relative position vector that points from charge q1 to charge q2. b) Calculate the force acting on q1 due to q2. Now consider another charge qs=25e is in the xyz system positioned at (-23/V3,44/V2,12). Calculate the net force acting on q1 and q2. c) Calculate the net force acting on gi and g2.
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