Voltage drop across a capacitor

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SUMMARY

The discussion focuses on calculating the energy stored in a parallel plate capacitor with a positive charge Q and a negative charge -Q. The electric field between the plates is 100 kV/m, with an area of 2 × 10-3 m2 and a separation of 6 × 10-3 m. The capacitance was calculated using the formula C = kEoA/Separation, resulting in a value of approximately 2.95 pF. The voltage drop across the capacitor was confirmed to be calculated using Q = ∆V*C, clarifying the approach to finding the energy stored.

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Homework Statement



The left plate of a parallel plate capacitor carries a positive charge Q, and the right plate carries a negative charge -Q. The magnitude of the electric field between the plates is 100 kV/m. The plates each have an area of 2 × 10-3 m2, and the spacing between the plates is 6 × 10-3 m. There is no dielectric between the plates.

Calculate the energy stored in the capacitor.

Homework Equations


q=vc , PE=c*v^2/2 , PE=Q^2 / 2C , PE=QV / 2



The Attempt at a Solution



I calculated the Capacitance by C=kEoA/Separation = (2.95133333333333e-012)
I also calculated Q by E * Eo *A= Q = 1.7708e-9

I wasn't sure if "Voltage drop" entailed a different equation? I've gone through the powerpoints from my class and have not seen any other equations. My book hopefully comes in the mail soon :-\ any help would be appreciated
 
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I wasn't sure if "Voltage drop" entailed a different equation
I believe that would entail Q=∆V*C which you've already got up there :smile:
 
Sigh, power of 10 error. It was the right equation, thanks though.
 

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