P27_003.PDF
(
56 KB
)
Pobierz
Chapter 27 - 27.3
3. Suppose the charge on the sphere increases by ∆
q
in time ∆
t
. Then, in that time its potential increases
by
∆
q
4
πε
0
r
∆
V
=
,
where
r
is the radius of the sphere. This means
∆
q
=4
πε
0
r
∆
V.
Now, ∆
q
=(
i
in
−
i
out
)∆
t
,where
i
in
is the current entering the sphere and
i
out
is the current leaving.
Thus,
∆
t
=
∆
q
i
in
−
i
out
=
4
πε
0
r
∆
V
i
in
−
i
out
(0
.
10m)(1000V)
=
1
.
0000000A)
=5
.
6
×
10
−
3
s
.
(8
.
99
×
10
9
F
/
m)(1
.
0000020A
−
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Inne pliki z tego folderu:
P27_069.PDF
(63 KB)
P27_001.PDF
(53 KB)
P27_003.PDF
(56 KB)
P27_007.PDF
(54 KB)
P27_002.PDF
(53 KB)
Inne foldery tego chomika:
chap01
chap02
chap03
chap04
chap05
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