Consider the figure. Each capacitor has capacitance C.
The capacitance between 1 and 3 is
A
(3C4)
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B
(3C2)
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C
(5C2)
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D
(5C4)
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Solution
The correct option is C(5C2) First of all we need to connect points 1 and 3 to a power source or battery.
Now locate the equi_potential points between 1 and 3. Remove the capacitors in between these equi-potential points as there is no flow of charge in between these points.
The arrangement of capacitors between points 1 and 3 now can be visualized as So, the equivalent capacitance between points 1 and 3 will be Ceq=C+3C2