P30_020.PDF
(
68 KB
)
Pobierz
Chapter 30 - 30.20
20. The two small wire-segments, each of length
a/
4, shown in Fig. 30-39 nearest to point
P
, are labeled 1
and 8 in the figure below.
1
2
8
3
.
P
7
4
.
.
i
6
5
Let
e
be a unit vector pointing into the page. We use the results of problems 13 and 16 to calculate
B
P
1
through
B
P
8
:
B
P
1
=
B
P
8
=
√
2
µ
0
i
8
π
(
a/
4)
=
√
2
µ
0
i
2
πa
,
8
π
(3
a/
4)
=
√
2
µ
0
i
√
2
µ
0
i
B
P
4
=
B
P
5
=
,
6
πa
B
P
2
=
B
P
7
=
µ
0
i
4
π
(
a/
4)
·
3
a/
4
[(3
a/
4)
2
+(
a/
4)
2
]
1
/
2
=
3
µ
0
i
√
10
πa
,
and
µ
0
i
4
π
(3
a/
4)
·
a/
4
[(
a/
4)
2
+(3
a/
4)
2
]
1
/
2
=
µ
0
i
3
√
10
πa
.
B
P
3
=
B
P
6
=
Finally,
8
B
P
=
B
Pn
e
n
=1
√
2
2
+
√
2
6
e
=2
µ
0
i
πa
+
3
√
10
+
1
3
√
10
√
2
2
+
√
2
6
e
=
2(4
π
×
10
−
7
T
·
m
/
A)(10A)
+
3
√
10
+
1
3
√
10
π
(8
.
0
×
10
−
2
m)
=(2
.
0
×
10
−
4
T)
e,
where
e
is a unit vector pointing into the page.
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