Unit 1 Flashcards

1
Q

Coloumb’s Law
(For “i” particles)

A
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2
Q

Force and Electric Field relation

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3
Q

Force and Electric Field relation

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4
Q

Work done from pt A to pt B

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5
Q

Work done around a closed loop

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6
Q

Work done around a closed loop

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7
Q

Electric Potential
(In terms of U & q)

A
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8
Q

Electric Potential
(of pt charge, from Electric Field)

A
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9
Q

Potential in differential form

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10
Q

Potential due to ring of a charge

A
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11
Q

A Conductor…
(Definition)

A

is a material that has FREE electrons
(There are NO electric field inside conductors, meaning electric field is always normal to surface)

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12
Q

Electric Flux

A
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13
Q

Flux of Electric field through Surface

A
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14
Q

Gauss’ Law (integral form)

A
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15
Q

Differential form of Gauss’ Law

A
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16
Q

Q enclosed for a spherical insulator

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17
Q

dS = …

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18
Q

da substitution

A
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19
Q

Spherical Insulator Graph
(For E against r)

A
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20
Q

Spherical Insulator Graph
(For E against r)

A
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21
Q

Conducting sphere graph
(E against r)

A
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22
Q

Dipole Moment

A
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23
Q

Polarisation
(Dipole moment per unit Volume)

A
24
Q

Displacement Electric Field
(D Field)

A
25
Q

What happens at interface between two dielectrics

A

1) The tangential component of E is conserved
.
2) The normal component of D is conserved

26
Q

Ideal Capacitor with Dielectric

A
27
Q

Energy Density for ideal capacitor with a dielectric with Electric Field

A
28
Q

Energy Density in a dielectric Material

A
29
Q

Total Charge inside Sphere

A

Volume integral of charge density

30
Q

Electric flow diagram of a Dielectric
(When field applied)

A
31
Q

Net Charge on inclined dielectric face

A
32
Q

Charge per unit volume

A
33
Q

Divergence Theorem

A
34
Q

Divergence Theorem

A
35
Q

Gauss’ Law for a dielectric
- Integral form
- Differential form

A
36
Q

Charge in a Capacitor

A
37
Q

Electrostatic Energy in Volume V

A
38
Q

Capacitance Equation to Work Done
(For charging capacitor -> energy stored)

A
39
Q

Current Equation

A
40
Q

Current Equation

A
41
Q

Current Density

A
42
Q

Hall Effect Sketch

A
43
Q

Biot-Savart Law

A
44
Q

Ampere’s Law
- Integral
- Differential

A
45
Q

Faraday’s Law
- Integral
- Differential

A
46
Q

Lorentz Force

A
47
Q

Gauss’ Law for magnetic fields

A
48
Q

Diagmentic Materials

A
  • Acquire an induced dipole moment under the influence of an external field
  • This induced dipole is oppositely to the applied magnetic field
  • resulting in a decrease in the field inside the material
49
Q

Paramagnetic Materials

A
  • have a permanent dipole moment due to non-zero electronics angular momentum
  • when a magnetic field is applied, the atoms/ molecules line up with the external field
  • resulting in a larger field inside the material
50
Q

Ferromagnetic Materials

A
  • there is a strong interaction between neighbouring dipole moments, which causes them to align much more strongly with the applied field
51
Q

Curie Temperature

A

Gives an idea of the energy required to disrupt ferromagnets

52
Q

Hysteresis

A

How magnets “Remember their magnetic history”

53
Q

Magnetisation of Materials

A
54
Q

The Macroscopic Magnetic Field

A
55
Q

The magnetisation surface current density gives rise to a uniform field inside the mat:

A
56
Q

Magnetic field in terms of magnetic intensity

A
57
Q

Total Current Density
- volume J generated by motion of free charges
- J on surface due to magnetisation

A