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WorksheetsEMF QUIZ-TIME VARYING FIELD
Total questions: 15
Worksheet time: 8mins
The first Maxwell’s equation in free space
∇× H=D+J
∇× H=D
∇× H=0
∇× H=J
For static magnetic field
∇× B= ρ
∇× B= μ J
∇ . B= μ0 J
∇× B=0
Displacement current density is
D
E
J
H
A field can exist if it satisfies
Gauss’s law
Faraday’s law
Coulomb’s law
All Maxwell’s equations
If σ = 2.0 mho/m, E = 10.0 V/m, the conduction current density is
5 A per meter Sq
20 A per meter Sq
40 A per meter Sq
45 A per meter Sq
Maxwell’s equations give the relations between
different fields
different boundary conditions
different sources
none of these
The boundary condition on E is
an . (E1 - E2 ) = 0
an X (E1 - E2 ) = 0
E1=E2
none of these
The boundary condition on H is
an X (H1 - H2 ) = Js
an . (H1 - H2 ) = Js
(H1 - H2 ) = Js
(H1 - H2 ) = 0
If E is a vector, then ∇ . ∇ X E is
-1
0
1
For Free Space
σ = ∞
σ =0
J = 0
The electric field for time varying potentials
E=- ∇ V
E=- ∇ V-A
E= ∇ V
For time varying EM fields
∇ XH=J
∇ XH=D+J
∇ XE=0
The electric field just above a conductor is
normal to the surface
tangential to the source
Zero
The normal components of D are
continuous across a dielectric boundary
discontinuous across a dielectric boundary
Zero
For Good dielectric
J=1
J=Infinite
J=23
