It was a difficult day because on of our lab group members were missing. But on September 23rd, 2014, Physics 4B of Mt. SAC covered the topic of Electric Fields.
Electric Fields:
We were first asked to describe the gravitational field. Of course, everyone struggled because there really was not formal definition of a gravitational field.
Using some of the definitions provided by Professor Mason, we were able to describe what electric fields are.
Below is Professor Mason describing the shape of a positive and negative charged particles. Notice that one is bulging out of the plastic sheet and the other is bulging in the other direction. Interestingly enough, these were produced in a vacuum packing machine. If a marble, representing another positive particle, were to be placed on top of a positive bulge, the marble will roll off and land inside the negative bulge. This demonstration represents the behavior of charged particles.
Below is a simulation that demonstrates the behavior stated above.
Below are six questions we answered on the Activ Physics website.
Superposition Principle:
Below, we were introduced the idea of the Superposition Principle. This principle allows us to add all of the given particles to reach a net.
This is a problem to exemplify the use of the Superposition Principle.
We used an excel spreadsheet to find our various E's for this next exercise. We basically utilized the Superposition Principle to find the net E in this example. We were given four charged particles and two electric fields. Using resultant vectors, we were able to find the net E (shown in the next photo).
Conductors:
We were then asked what would happen if three negatively charged particles were placed on a metallic surface. It turns out that the three negatively charged particles will find a place on the surface that is the furthest away from each other causing an equilibrium within the surface. However, on a wooden surface, the negatively charged particles would stay in place.
Using the excel spreadsheet again, we were told to find the values of dQ, r, dx, and L. The end goal was to find the magnitude of the electric field, however, for our group, we failed to find what was necessary due to a lack of understanding of the concept and the program.
This was the original problem.
We were then asked to integrate the magnitude of the electric field equation in relation to dr.
We were then given a problem to solve using the found equation.
Electric Field Hockey:
This is a picture of a goal made in Electric Field Hockey Lv. 2. In this level, we used a total of three charges.
This is a picture of a successful level three on Electric Field Hockey. It was difficult; it took us a total of seven charges and close to two hundred times but we did it! What I found was that the effect of the positive and negative ions are great on another ion, which made the exercise difficult. For this level, we utilized the electric vector field to make our predictions of where the puck would go a bit more accurate.