Lets say you have a system with four capacitors(c1,c2,c3,c4)

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In summary, the conversation discusses a system with four capacitors in series and parallel combinations, resulting in an equivalent capacitance of one of the individual capacitors. The advantage of this combination is not specified.
  • #1
eyehategod
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lets say you have a system with four capacitors(c1,c2,c3,c4) all equal to 1F.

c1 and c2 are in series
c3 and c4 are in series

c12 and c34 are in parallel

c1 c3
| |
| |
c2 c4

c1234(equivalent capacitance) has the equivalence of one of the capacitors by itself. What advantage would there be to having a system in this combination?
 
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  • #2
You get a capacitor with << answer deleted by berkeman >>.
 
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  • #3
kamerling said:
You get a capacitor with << answer deleted by berkeman >>.

This is a homework/coursework question, so I am moving it to the Homework Help forums, and I deleted the answer given (although the OP probably already received the text of the answer via PM if he has that notification turned on).

eyehategod, you need to stop posting homework/coursework questions in the general technical forums.
 
  • #4
eyehategod said:
lets say you have a system with four capacitors(c1,c2,c3,c4) all equal to 1F.

c1 and c2 are in series
c3 and c4 are in series

c12 and c34 are in parallel

c1 c3
| |
| |
c2 c4

c1234(equivalent capacitance) has the equivalence of one of the capacitors by itself. What advantage would there be to having a system in this combination?

Well, when you get back from your temporary ban, what would you think the advantage would be?
 

1. How do you calculate the total capacitance of the system?

The total capacitance of the system can be calculated by using the formula Ceq = C1 + C2 + C3 + C4, where Ceq is the equivalent capacitance of the system and C1, C2, C3, and C4 are the individual capacitances of each capacitor. This assumes that the capacitors are connected in parallel.

2. What is the equivalent capacitance if the capacitors are connected in series?

If the capacitors are connected in series, the equivalent capacitance can be calculated using the formula 1/Ceq = 1/C1 + 1/C2 + 1/C3 + 1/C4. This formula is also known as the reciprocal rule of capacitance.

3. How does the total capacitance change if one of the capacitors is removed from the system?

If one of the capacitors is removed from the system, the total capacitance will decrease. The amount of decrease will depend on the capacitance of the removed capacitor and how it was connected within the system (series or parallel).

4. Can the total capacitance of the system be negative?

No, the total capacitance of the system cannot be negative. Capacitance is a physical quantity that represents the ability of a capacitor to store charge, and it is always a positive value.

5. What factors can affect the capacitance of the system?

The capacitance of the system can be affected by various factors such as the distance between the plates of a capacitor, the area of the plates, the dielectric material between the plates, and the number of capacitors connected in the system. Changes in any of these factors can impact the overall capacitance of the system.

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