Which of the following statements are true? Check all that apply. A) The electric field between the plates of a parallel-plate capacitor is uniform. B) A capacitor is a device that stores electric potential energy and electric charge. C) The capacitance of a capacitor depends upon its structure. D) A capacitor consists of a single sheet of a conducting material placed in contact with an insulating material.
I think it's just A and B
i think A , B , C
for an answer I had a and c, idk is b would count
The structure of a capacitor can be cylindrical, it could be a parallel plate capacitor, etc. Shape and structure are irrelevant
because the area of the insulator sheets decides the amount of charge that can be stored in the capacitor... area is a part of structure.. so it counts
I am confused, they both sound like great answers, but if structure counts, that is where the volume of the shapes come into play with math problems, volume is different for a circle and a cylinder so that means shapes do count,,,right?
Ok I guess it's a matter of wording Let me explain what I mean
The capacitance is defined by \[C={Q\over\Delta V}\] Q is the charge and delta V is the voltage difference. Sometimes a dielectric material will be placed inside a capacitor to increase it's capacitance since it decreases the voltage difference. The smaller the voltage difference, the greater the capacitance. The wording of choice C states C) The capacitance of a capacitor depends upon its structure. Insulating material is independent of the structure of the capacitor since it can be removed. So I suppose the third choice depends on whether or not you consider insulating material to be part of the structure.
that is a good point as well, ahh I hate how the teacher makes it so vague.
ok.. then let me ask u this... if the structure doesn't affect why r there separate formulas to the capacitance of cylindrical capacitor and parallel plate capacitor and so on ... http://web.mit.edu/viz/EM/visualizations/coursenotes/modules/guide05.pdf
ok, for a cylindrical capacitor, if you are just a VERY VERY small charge there, do you agree that all you see is an infinitely flat surface?
a cylindrical capacitor's equation can be reduced to that of a parallel plate capacitor. If they were truly that different, you couldn't find such a correlation.
but... if there is no effect.. then there is no need to write 2 equations and above all there will be no need to produce 2 structures...
Parallel plate capacitor \[\huge C=\epsilon_0{A\over d}\] Cylindrical capacitor \[\huge {2 \pi l \epsilon_0}\over {\ln {b\over a}}\] Ok, @***[ISURU]*** you make a very valid point I will concede
***[ISURU]*** you are correct, you guys are awesome, thank you so much for your help!
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