Consider a cyclotron in which a beam of particles of positive charge q and mass m is moving along a circular path restricted by the magnetic field B (which is perpendicular to the velocity of the particles).Part A) Before entering the cyclotron, the particles are accelerated by a potential difference V. Find the speed v with which the particles enter the cyclotron. Express your answer in terms of V, m, and q. Part B) Find the radius r of the circular path followed by the particles. The magnitude of the magnetic field is B. Express your answer in terms of v, m, B, and q. Part C) Find the period of revolution T for the particles. Express your answer in terms of m, B, and q. Part D) Find the angular frequency omega of the particles. Express your answer in terms of m, B, and q. Part E) Your goal is to accelerate the particles to kinetic energy K. What minimum radius R of the cyclotron is required?Express your answer in terms of m, q, B, and K.