Find the effective capacitance between the terminals A and B, shown in the figure.
Given C1 = 1uF, C2 = 2uF, C3 = 3uF
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Answered by
1
Answer:
When a battery is applied across A and B, then the points b and c will be at the same potential (∵C
1
=C
4
=C
3
=C
5
=4μF)
Therefore, no charge flows through C
2
.
As, C
1
and C
5
are in series.
∴ Their equivalent capacitance,
C
′
=
C
1
+C
5
C
1
×C
5
=
4+4
4×4
=2μF
Similarly, C
4
and C
3
are in series. Therefore, their equivalent capacitance
C
′′
=
C
3
+C
4
C
3
×C
4
=
4+4
4×4
=2μF
Now, C
′
and C
′′
are in parallel. Therefore, effective capacitance between A and B
=C
′
+C
′′
=2+2=4μF
Answered by
0
Answer:
butoy sa itoy na gehitoy
Explanation:
bom + bay = ²bo×
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