Solving Capacitor Questions with Different Plate Areas

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In the discussion about capacitors with different plate areas, participants explore whether each plate has the same charge when connected to a battery. It is clarified that capacitors in series have the same charge but different voltage, while those in parallel have different charges but the same voltage. The equivalent capacitance calculations are debated, with some participants correcting their earlier mistakes. The process of simplifying the circuit into a single equivalent capacitor is emphasized, allowing for easier calculations of charge and voltage across individual capacitors. Ultimately, the discussion highlights the importance of understanding series and parallel configurations in capacitor circuits.
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Homework Statement



You have a single capacitor connected to a battery. However, the two plates on the capacitor do not have the same area. Does each plate still have the same charge? Explain

Homework Equations



C=Q/V=Eo(A/d)

The Attempt at a Solution



I really have no clue, I'm pretty sure the answer is yes but have no way to explain it.

Homework Statement



http://img149.imageshack.us/img149/3907/physicsef8.jpg

Homework Equations



Q=CV Ceq = C1 + C2

The Attempt at a Solution



I just need help with part B for finding the charges and voltage across for C1 & C2.

Well I got the Ceq to be 12uF and then to find the charges I use Q1 = C1V but that comes out to like .01 and I know that's not right...
 
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I can't say that I know the answer for question 1. My gut instinct is the same as yours.

Also, your equivalent capacitance is off. You might want to re-check that number.

After you do that, start rebuilding your circuit from the equivalent capacitor. Capacitors in series will have the same charge, but different voltage differences. Capacitors in parallel will have different charges, but same voltage differences.
 
Yah I wrote that equation wrong, I already solved for the equivalent capacitor and got the right answer in the back of the book. I don't get how I go from there though and start solving for other stuff. Like the Ceq is 4 micro farads, what do I do to start finding out other stuff?
 
{1/12 + 1/4 + 1/6)^-1 isn't 4.

Like I said, you start rebuilding the circuit and work your way from there with the hints I've given you.
 
Snazzy said:
{1/12 + 1/4 + 1/6)^-1 isn't 4.

Like I said, you start rebuilding the circuit and work your way from there with the hints I've given you.

Lol wow I'm an idiot I was looking at the wrong problem. Ok here's what I have the Ceq is = to 2uF. Q3 = .0002 C Q4 = .0002 C V3 = 33.3V & V4 = 50V. I don't understand how to get the charge for the capacitors in series...
 
The charge for any number of capacitors in series is the same. Remember that for series capacitors, the charge on each capacitor is equal, and for parallel capacitors, the charges add up.
 
Snazzy said:
The charge for any number of capacitors in series is the same. Remember that for series capacitors, the charge on each capacitor is equal, and for parallel capacitors, the charges add up.

I still don't get it haha thanks for the help though. Right now I'm looking at Q1 = C1xV. so Q1 = (8uF)x(100V)...which is .0008 which isn't right :(.
 
Don't start off with C1 first, mate. First of all, you can combine all four capacitors into one giant capacitor, right? You can then find the charge in the giant capacitor. You can then break this giant capacitor into three smaller capacitors, each one of them having that charge you calculated earlier since they are in series. You can then find the potential difference across the first, second, and third capacitors that you obtained by breaking the giant capacitor, yes?

Now the first capacitor in that circuit can be further broken into two smaller capacitors in parallel with each other. You know that for parallel components, the voltage drop is equal for both capacitors but the charges are different and from this you can find the charge for C1 and C2.
 
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Snazzy said:
Don't start off with C1 first, mate. First of all, you can combine all four capacitors into one giant capacitor, right? You can then find the charge in the giant capacitor. You can then break this giant capacitor into three smaller capacitors, each one of them having that charge you calculated earlier since they are in series. You can then find the potential difference across the first, second, and third capacitors that you obtained by breaking the giant capacitor, yes?

Now the first capacitor in that circuit can be further broken into two smaller capacitors in parallel with each other. You know that for parallel components, the voltage drop is equal for both capacitors but the charges are different and from this you can find the charge for C1 and C2.

wow i finally figured it out, thanks so much man I love you!@(!@!@!
 
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