P26_020.PDF
(
60 KB
)
Pobierz
Chapter 26 - 26.20
20. (a) In this situation, capacitors 1 and 3 are in series, which means their charges are necessarily the
same:
q
1
=
q
3
=
C
1
C
3
V
C
1
+
C
3
=
(1
.
0
µ
F)(3
.
0
µ
F)(12V)
1
.
0
µ
F+3
.
0
µ
F
=9
.
0
µ
C
.
Also, capacitors 2 and 4 are in series:
q
2
=
q
4
=
C
2
C
4
V
C
2
+
C
4
=
(2
.
0
µ
F)(4
.
0
µ
F)(12V)
2
.
0
µ
F+4
.
0
µ
F
=16
µ
C
.
(b) With switch 2 also closed, the potential difference
V
1
across
C
1
must equal the potential difference
across
C
2
and is
V
1
=
C
3
+
C
4
C
1
+
C
2
+
C
3
+
C
4
V
=
(3
.
0
µ
F+4
.
0
µ
F)(12V)
1
.
0
µ
F+2
.
0
µ
F+3
.
0
µ
F+4
.
0
µ
F
=8
.
4V
.
Thus,
q
1
=
C
1
V
1
=(1
.
0
µ
F)(8
.
4V) = 8
.
4
µ
C,
q
2
=
C
2
V
1
=(2
.
0
µ
F)(8
.
4V) = 17
µ
C,
q
3
=
C
3
(
V
V
1
)=(3
.
0
µ
F)(12V
−
8
.
4V)=11
µ
C, and
q
4
=
C
4
(
V
−
V
1
)=(4
.
0
µ
F)(12V
−
8
.
4V)=14
µ
C.
−
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Inne foldery tego chomika:
chap01
chap02
chap03
chap04
chap05
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