184_notes:examples:week3_particle_in_field

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184_notes:examples:week3_particle_in_field [2021/05/19 15:00] schram45184_notes:examples:week3_particle_in_field [2021/05/19 15:01] (current) schram45
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 \vec{F}=q\vec{E} &&&&&&&& (4) \vec{F}=q\vec{E} &&&&&&&& (4)
 \end{align*} \end{align*}
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-===Assumptions=== 
-  * Point Charge: Allows us to use the electric potential equation, and the problem does not specify anything otherwise. 
-  * Constant charge: Simplifies the value of charge, meaning it is not charging or discharging over time. 
-  * Electric field is constant in accelerator: Makes electric field constant along the distance L that the charge will travel through the accelerator. 
-  * No gravitational effects: Gravity would be another force acting on our charge in this situation, however for simplicity we are not told any mass and neglect gravity for this problem. 
-  * Conservation of energy: No energy is being added or taken out of the system. This means as the charge loses electric potential energy as it leaves the accelerator, it will gain kinetic energy. 
  
 ===Representations=== ===Representations===
  • 184_notes/examples/week3_particle_in_field.1621436447.txt.gz
  • Last modified: 2021/05/19 15:00
  • by schram45