Purpose: The purpose of today's experiment was designed to focus on the electric field. The electric field can be derived from coulumbs law. We were able to utilize vpython to analyze the forces and arrows in an electric field looking at a point particle in three dimensions.
We began class by relating the gravitational force with electric field and calculated electric field below using electrical force and electric field equations.
Next, we used trigonometry to define our constants and determine our unit vector quantities of electric field. The electric field can be defined using a given point charge at a particular distance away.
Here are calculations of the net electric field which is just the sum of all the electric field vectors that we derived above. We were able to determine this by identifying the direction of the force and finding the distance between each particle that is causing it to attract/repel.
When a point particle is not designed in a straight line the electric field can be derived using the x and y components as shown in the calculations below. In fact when we take the limit of the electric field, we find that it is zero.
3-D Modeling of Electric Fields
Next, our group made predictions of the program of the electric field that was designed and it consisted of a point particle with three axis cylindrical in shape.
![]() |
Predictions of Vpython model program |
Superposition Electric Field Vectors
![]() |
Excel calculations a rod divided by 10 parts. Find the electric field on the rod. |
![]() |
Excel Calculations of Electric Field Components |
![]() |
Calculations of Electric field |
Electric Field due to a differential Charge Symbolic Calculations
In this part, we took the integral of the electric field using the line charge density where dq=(lamda)dx to find the equation that relates to the magnitude of the electric field.
No comments:
Post a Comment