P31_060.PDF
(
74 KB
)
Pobierz
Chapter 31 - 31.60
60. (a) The energy delivered by the battery is the integral of Eq. 28-14 (where we use Eq. 31-43 for the
current):
t
t
2
R
1
e
−
Rt/L
dt
=
E
2
R
t
+
L
R
e
−
Rt/L
1
P
battery
dt
=
−
−
0
0
2
.
00 s +
(5
.
50 H)
e
−
(6
.
70 Ω)(2
.
00 s)
/
5
.
50 H
1
=
(10
.
0V)
2
6
.
70 Ω
−
6
.
70 Ω
=18
.
7J
.
(b) The energy stored in the magnetic field is given by Eq. 31-51:
2
Li
2
(
t
)=
1
2
L
R
2
U
B
=
(1
−
e
−
Rt/L
)
2
2
(5
.
50 H)
10
.
0V
2
1
e
−
(6
.
70 Ω)(2
.
00 s)
/
5
.
50 H
2
=
1
−
6
.
70 Ω
=5
.
10 J
.
(c) The difference of the previous two results gives the amount “lost” in the resistor: 18
.
7J
−
5
.
10 J =
13
.
6J
.
E
1
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