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ART INTEGRATED PROJECT
MR.O.P.SING H
(PGT
DISPLACEMENT
CURRENT
•Another step
toward Maxwell’s
Equations
Recall Ampere’s Law
Bds  0Ienc
Imagine a wire connected to a charging or
discharging capacitor. The area in the Amperian
loop could be stretched into the open region of the
capacitor. In this case there would be current
passing through the loop, but not through the area
bounded by the loop.
THERE MUST BE A MAGNETIC FIELD
GENERATED BYTHECHANGING E-
FIELD BETWEEN THE PLATES. THIS
INDUCED B-FIELD MAKES IT LOOK
LIKE THERE IS A CURRENT (CALL IT
THE DISPLACEMENT CURRENT) PASSING
THROUGH THE PLATES.
PROPERTIES OF THE
DISPLACEMENT
• For regions between thCeU
p
l
R
a
t
R
e
s
E
b
N
u
t
T
a
tradius
larger than the plates, the B-field would be
identical to that at an equal distance from the
wire.
• For regions between the plates, but at radius
less than the plates, the Ienc would be
determined as through the total I were
flowing uniformly between the plates.
Equation for Displacement current
dE
dt
d
I  0
Modified Ampere’s Law
(Ampere-Maxwell Law)
dt
dE
enc
B ds   I   
0
0 0
0Id
,enc
Bds  0
Ienc
Class-12-Physics-Art Integrated.pptx

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Class-12-Physics-Art Integrated.pptx