find the total energy stored in the capacitors in the network shown below.
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Answer:
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Explanation:
Answered by
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Answer
The equivalent capacitance of C
1
and C
2
in series
C
′
=
C
1
+C
2
C
1
C
2
=
2+2
2×2
=1
u
F
C' is in parallel with C
3
, so equivalent capacitance of C
1
, C
2
and C
3
is
C'' = 1+1= 2
u
F
C'' is in series with C
4
; their equivalent capacitance
C'' =
C
4
+C
′′
C
4
C
′′
=
2+2
2×2
=1
u
F
This is in parallel with C
5
; so equivalent capacitance across AB is C
AB
=1 +1=2F
Energy stored V=
2
1
C
AB
V
2
=
2
1
×2×10
−6
×(6)
2
=36×10
−6
J
Please mark as Brainliest.
The equivalent capacitance of C
1
and C
2
in series
C
′
=
C
1
+C
2
C
1
C
2
=
2+2
2×2
=1
u
F
C' is in parallel with C
3
, so equivalent capacitance of C
1
, C
2
and C
3
is
C'' = 1+1= 2
u
F
C'' is in series with C
4
; their equivalent capacitance
C'' =
C
4
+C
′′
C
4
C
′′
=
2+2
2×2
=1
u
F
This is in parallel with C
5
; so equivalent capacitance across AB is C
AB
=1 +1=2F
Energy stored V=
2
1
C
AB
V
2
=
2
1
×2×10
−6
×(6)
2
=36×10
−6
J
Please mark as Brainliest.
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