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A

Electric Potent

Chap

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+

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4.00 m

 C y 

2.00 C

3.00 m

µ 

µ 

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E

+

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a a 

 y 

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dq 

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(a) +

++ +

+ ++

+

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+Q 

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+Q 

(a)

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Capacitor

symbol

C1

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C 2

C 1

Q 2

C 2

Q 1

C 1

∆V  1 = ∆V  2 = ∆V  

C

C2C1

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(a)

+ –

C 2

∆V  

C 1∆V  1 ∆V  2

+Q –Q +Q –Q  

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F I GURE 5.25 (Example 5.8) To find the

equivalent combination of the capacitors in (a),

the various combinations are reduced in steps as

indicated in (b), (c), and (d), using the series and

parallel rules described in the text. Allcapacitance values are in microfarads.

C

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Q 1i +

b a 

C 1

S1 S2

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C 0 Q 0

+–

+

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)b(

–  + 

–  +

  –  +

–   

+     

     –    +

     –     +      –

       +

  –+

      –      +

     –     +

– +  –

      +

– + 

– +

 –+

–  +

–  + –+

 – + –  +

(a)

+

+

+

+

+

+

F IGURE 5.28 (a) Polar molecules are randomly orie

external electric field is applied, the molecules partially

modeled as an additional pair of parallel plates establish

Q

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+

Q 0C 0

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k m

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20.0 nC

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∆V  

Stud

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Capacitorplates

Stud finder

 Wallboard

Stud

(a)