Question : 1
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n identical capacitors first connected in series and then in parallel turn by turn. Their equivalent capacitance are CSand CPrespectively. The ratio of
is

Options:
n
| |
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n2
|
Solution :
(D)
CP= nC

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Question : 2
(skipped)
There are four identical equispaced parallel plates each of area A and placed d distance apart as shown. The equivalent capacitance between a and b is
1 A
a
2 d
3
4
b
Options:
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Solution :
(D)
Each gap is a capacitor. Redraw the circuit.

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Question : 3
(skipped)
What is equivalent capacitance between points X and Y in the given network?

Options:
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2C
|
4C
|
Solution :
(C)
Redraw the circuit after removing short circuited capacitors.

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Question : 4
(skipped)
In the following circuit the equivalent capacitance between points P and Q in the given network [each capacitor is of capacitance C], is

Options:
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Solution :
(A)
Given network can be redrawn as

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Question : 5
(skipped)
Infinite number of capacitors each of capacitance C are connected as shown. The equivalent capacitance between points A and B is given by

Options:
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Solution :
(B)

If one segment is removed total number of segments still remains infinity, that is equivalent capacitance upto XY is same as equivalent capacitance upto AB.


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Question : 6
(skipped)
When capacitors are connected in parallel with source of emf, then
Options:
Total potential of source is equally divided to all capacitors | |
Potential across any one capacitor is same as emf of source | |
Charge in each capacitor may be same | |
![]() | Both (2) & (3) |
Solution :
(D)
In parallel connection they have common terminals.
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Question : 7
(skipped)
Four capacitors are connected across an emf source as shown in the circuit. The potential at point A is

Options:
4 V | |
3 V | |
![]() | 2 V |
1 V |
Solution :
(C)
Q is charge in 3 μF capacitor then

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Question : 8
(skipped)
What is charge drawn from the battery by combination of capacitors as shown in the figure?

Options:
6 μC | |
12 μC | |
15 μC | |
![]() | 18 μC |
Solution :
(D)
Equivalent capacitance of network
CEQ= (2 + 3 + 1) μF
= 6 μF
q = CEQ× V
= 6 × 3 μC = 18 μC
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Question : 9
(skipped)
The equivalent capacitance between point A and B in the given network is
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Options:
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Solution :
(C)
From symmetry it can be redrawn as

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Question : 10
(skipped)
Each capacitor is of same capacitance C as shown in the network. Find equivalent capacitance between points A and B.
.jpg)
Options:
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Solution :
(B)
Due to symmetry potential at VP= VQand potential at VX= VY, it can be redrawn as

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