A free-to-move point charge of mass m1 = 2.00 g and charge q1 = 5.00 μC is orbiting in a perfectly circular orbit due to the electric forces from another free-to-move point charge of mass m2 = 5.00 g and charge q2 = −2.00 μC. If the distance between these two charges is a constant d = 1.00 m, find the orbital period of q1. You may assume gravitational forces are negligible.
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