Capacitors in Series:-
With reference of figure,
let C1, C2, C3 = Capacitances of three capacitors.
V1, V2; V3 = p.ds. across three capacitors.
V = applied voltage across combination.
C = combined or equivalent or joining capacitance.
In series combination,charge on all capacitors is the same but p.d across each is diff.
V = V1+V2+V3
Or
Q/C=Q/C1+Q/C2+Q/C3
Or
1/C=1/C1+1/C2+1/C3
For a changing applied voltage
dV/dt =dV1/dt+dV2/dt+dV3/dt
We can also find values ofV1,V2 and V3,in terms of V.Now
Q=V1C1=V2C2=V3C3=VC
C1C2C3
C= --------------------------
C1C2+C2C3+C3C1
C1C2C3
C= ---------------------
∑ C1C2
C1V1=CV
OR
V1=V•C/C1
C2C3
V1=V---------------
∑C1C2
C1C3
V2=V---------------
∑C1C2
C2C1
V3=V---------------
∑C1C2
![](https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhZ5JV0Vj1G3jXmtbQEw16p6b5BqR6uJABGTkqoZojXCKi0G9J8hvYu5yjywypRhmvoTjbyOyEb_irWXSSbOvivhl4Q5Hsivz1MThN0SiDFxKorJ1Y1Jb-h3fcm7oZy_J6innoidptJfW7i/s400/_20181219_162008.jpg)
Capacitors in Series
Capacitors in parallel:-
In this case,p.d across each is the same but charge on each is different.....
Q=Q1+Q2+Q3
OR
CV=C1V+C2V+C3V
OR
C=C1+C2+C3
For such a combination,dv/dt is the same for all capacitors.
Capacitors in parallel
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Energy Stored In A Capacitor
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