EMAGS FINALS Flashcards

1
Q
  1. Measure of the flow of the electric field through an area in space.
A

Electric Flux (ΦE)

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2
Q
  1. The dot product or divergence of the ‘electric field’ and the area vectors.
A

Electric Flux (ΦE)

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3
Q

Measure of the flow of charged particles from an area or surface influenced by an electric field.

A

Electric Displacement Field (D)

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4
Q
  1. Measure of how many charged particles were displaced by the influence of an electric field.
A

Electric Displacement Flux (ΦD)

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5
Q
  1. The dot product or divergence of the ‘electric displacement field’ and the area vectors.
A

Electric Displacement Flux (ΦD)

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6
Q

States that the electric flux through any closed surface is proportional to the net electric charge enclosed by that surface.

A

Gauss’ Law for Electricity

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7
Q

Gauss’ Law for Electricity is contributed by the great Mathematician, ___________________?

A

Carl Friedrich Gauss

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8
Q

It provided a much simpler method of determining the electric field from a charged body.

A

Gauss’ Law for Electricity

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9
Q

It uses an imaginary closed surface (Gaussian Surface or GS) to which the flux enters or exits.

A

Gauss’ Law for Electricity

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10
Q

Similar to the electric flux - it describes how much magnetic field lines are passing through the open area (wire loop).

A

H-Magnetic Flux (ΦH) or B-Magnetic Flux (ΦB)

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11
Q

is called the magnetic flux density

A

B-Magnetic Flux (ΦB)

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12
Q

is the magnetic flux intensity

A

H-Magnetic Flux (ΦH)

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13
Q

is the field generated by a current

A

H-Magnetic Flux (ΦH)

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14
Q

is the response of the medium to the present H

A

B-Magnetic Flux (ΦB)

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15
Q

In free space, B is just __________ to H since there’s no medium present that needs to be __________

A

proportional, magnetized.

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16
Q

This is a set of equations that basically describes the behavior of electromagnetic waves

A

Maxwell’s Equations

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17
Q

It has four equations, two each for _______ and ___________ waves. Each equations shows the parallelism between the electric and magnetic quantities.

A

electric and magnetic

18
Q

Maxwell’s Equations were originally based on:

A

Gauss’ Law,
Faraday’s Law and
Ampere’s Law.

19
Q

Maxwell’s published this work between ______ to _______?

A

1861 to 1862.

20
Q

∇ · E = ρ/ε

A

Equation 1: Gauss’ Law for Electricity

21
Q

The total electric flux coming through or out a closed surface is proportional to the charge enclosed.

A

Equation 1: Gauss’ Law for Electricity

22
Q

used to obtain the electric field strength away from a point, line, volume and surface charge.

A

Equation 1: Gauss’ Law for Electricity

23
Q

the differential form shows that the divergence of the electric field is proportional to the charge density (ρ) of the source.

A

Equation 1: Gauss’ Law for Electricity

24
Q

∇ · B = 0

A

Equation 2: Gauss’ Law for Magnetism

25
Q

The total magnetic flux coming through or out a closed surface is zero.

A

Equation 2: Gauss’ Law for Magnetism

26
Q

Similar to the 1st equation but applied to the magnetic field (B). This simply states that there is no divergence for magnetic fields as these are closed loops.

A

Equation 2: Gauss’ Law for Magnetism

27
Q

∇ × E = −∂B/∂t

A

Equation 3: Faraday’s Law of Electric Induction

28
Q

A changing magnetic field induces an electric field.

A

Equation 3: Faraday’s Law of Electric Induction

29
Q

The differential form shows that the electric field lines curl (perpendicular) to magnetic field lines

A

Equation 3: Faraday’s Law of Electric Induction

30
Q

∮E · dL = −∂ΦB/∂t

  • leads to the principle that a changing magnetic field induces voltage (EMF) in a conductor wire or coil.
A

Integral Form of Equation 3: Faraday’s Law of Electric Induction

31
Q

∇ × B = μJ + με (∂E/∂t)

A

Equation 4: Modified Ampère’s Law for Induced Magnetic Field and Flux

32
Q

A changing electric field induces a magnetic field.

A

Equation 4: Modified Ampère’s Law for Induced Magnetic Field and Flux

33
Q

The differential form shows that the magnetic field lines curl (perpendicular) to electric field lines.

A

Equation 4: Modified Ampère’s Law for Induced Magnetic Field and Flux

34
Q

∮B · dL = μI + με(∂ΦE /dt)
= μI + μId
= μ(I + Id)

  • Here Maxwell defines a displacement current (Id) in order show that changing electric field induces a magnetic field.
A

Integral Form of Equation 4: Modified Ampère’s Law for Induced Magnetic Field and Flux

35
Q

the speed of propagation of electromagnetic (EM) waves was the same as the speed of light.

A

Electromagnetic Propagation in Space

36
Q

was the first to prove mathematically that the speed of propagation of electromagnetic (EM) waves was the same as the speed of light.

A

Maxwell

37
Q

is also an EM wave was derived.

A

Visible light

38
Q

derived using the particle theory of light.

A

Speed of Light (c)

39
Q

speed of light represented by the symbol c. Stands for the initial letter of the Latin word “_______” meaning “______” or “_______”.

A

celerity, swift or quick

40
Q

Complied and Unified Electromagnetic Equations by

A

James Clerk Maxwell