Solving Cancer Tumours w/ High Energy Ions

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The discussion focuses on the use of high-energy ions to target cancer tumors, specifically how to calculate the necessary acceleration to achieve a 2.0 cm sideways deflection across the tumor. The ions travel at a speed of 5.0 x 10^6 m/s and are directed through an acceleration region of 5.0 cm between charged plates. Key calculations include determining the required acceleration, the sideways deflection upon exiting the plates, and the resulting velocities and trajectory of the ions. The goal is to ensure that the total sideways deflection equals 2.0 cm for effective tumor targeting. Understanding these dynamics is crucial for optimizing treatment methods in cancer therapy.
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I would appreciate some hints in how to get started with this problem:

You are asked to consult for the city's research hospital, where a group of doctors is investigating the bombardment of cancer tumours with high energy ions. The ions are fired directly toward the center of the tumour at speeds of 5.0 x 10^6 m/s. To cover the entire area, the ions are deflected sideways by passing them between two charged metal plates that accelerate the ions perpendicular to the direction of their initial motion. The acceleration region is 5.0 cm long, and the ends of the acceleration plates are 1.5 m from the patient. What acceleration is required to move an ion 2.0 cm across the tumour?
 
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Let a_p be the acceleration across the plates.
When the electron has reached the end of the plates, what is the sideways deflection ?
What are its velocities at this point, and at what direction, to the inital direction of motion, is it traveling ?
After having passed through the plates, what is the motion of the electron now ?
Can you track this motion such that the total sideways deflection is 2.0 cm ?
 
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