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Questions  

Given a number of capacitors labelled as C, V. Find the minimum number of capacitors needed to get an arrangement equivalent to Cnet, Vnet

a
n=CnetC x Vnet2V2
b
n=CCnet x V2Vnet2
c
n=CCnet x VVnet
d
n=CnetC x VnetV

detailed solution

Correct option is A

n in series ; m in paralleln=VnetV⇒Vnet=VnEffective capacitance of chain = C/nCnet=mCn⇒CnetC=mnTotal capacitors nm = CnetC x n x n=CnetC x VnetV2

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Two capacitors C1 and C2 having capacitance 2μF and 4μF respectively are connected as shown in the figure. Initially C1 has charge 4μC and C2 is uncharged. After long time closing the switch S :


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