Electric Charges and Fields - Lecture Review

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Question–answer flashcards covering key concepts, definitions, laws and formulas from the lecture on electric charges and fields.

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45 Terms

1
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What is electrostatics?

The study of electric charges at rest.

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What is electrodynamics?

The study of electric charges in motion.

3
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Which device detects the presence of charge using electrostatic induction?

Gold leaf electroscope.

4
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What is the SI unit of electric charge?

Coulomb (C).

5
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What is the charge on an electron?

-1.6 × 10⁻¹⁹ C.

6
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What is the charge on a proton?

+1.6 × 10⁻¹⁹ C.

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What is the charge on an alpha particle?

+3.2 × 10⁻¹⁹ C (2 × 1.6 × 10⁻¹⁹ C).

8
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State the fundamental law of electrostatics.

Like charges repel and unlike charges attract each other.

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How is positive charge developed on a body?

By loss of electrons.

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How is negative charge developed on a body?

By gain of electrons.

11
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Define conductor.

A substance through which electric charge can flow easily.

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Define insulator.

A substance through which electric charge cannot flow easily.

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What is electrostatic induction?

Redistribution of charge within a body when a charged body is brought near it.

14
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List the three basic properties of electric charge.

Additivity, conservation, and quantization.

15
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What does additivity of charge mean?

Total charge of a system equals the algebraic sum of individual charges.

16
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State the law of conservation of charge.

Total charge of an isolated system remains constant; charge can neither be created nor destroyed.

17
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What does quantization of charge imply?

Charge exists only in discrete integral multiples of elementary charge e.

18
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Write the mathematical expression for charge quantization.

Q = n e, where n = ±1, ±2, …

19
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State Coulomb’s law.

Electrostatic force between two point charges is directly proportional to the product of the charges and inversely proportional to the square of the separation.

20
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Write the formula for Coulomb’s force in vacuum.

F = k q₁ q₂ / r², where k = 9 × 10⁹ N·m²·C⁻².

21
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Define electric field at a point.

Electrostatic force experienced per unit positive test charge at that point.

22
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Give the SI unit of electric field.

Newton per coulomb (N/C) or volt per metre (V/m).

23
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Write the expression for electric field due to a point charge.

E = k q / r² (radially outward for +q, inward for –q).

24
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What is a test charge and its property?

A small positive charge whose presence does not disturb the electric field.

25
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What is an electric dipole?

A system of two equal and opposite charges separated by a small distance.

26
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Define electric dipole moment and give its formula.

Vector P = q · 2a (or q d) directed from –q to +q; unit C·m.

27
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Give the expression for electric field on the axial line of a short dipole.

E_axial = 2kP / r³.

28
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Give the expression for electric field on the equatorial line of a short dipole.

E_equatorial = –kP / r³.

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Compare magnitudes of axial and equatorial fields of a short dipole.

Eaxial is twice the magnitude of Eequatorial (|Eaxial| = 2|Eequatorial|).

30
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Write the expression for torque on a dipole in a uniform electric field.

τ = P E sin θ (vector form τ = P × E).

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At what orientation is a dipole in stable equilibrium in a uniform field?

θ = 0°, dipole moment parallel to the field.

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At what orientation is a dipole in unstable equilibrium?

θ = 180°, dipole moment antiparallel to the field.

33
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Define an electric line of force.

The path along which a positive test charge would move; tangent at any point gives field direction.

34
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Why do electric field lines never intersect?

Because the electric field at a point has a unique direction.

35
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How are field lines oriented relative to a charged conductor’s surface?

They are normal (perpendicular) to the surface.

36
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What does crowding of electric field lines represent?

A region of strong electric field.

37
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State Gauss’s law.

Net electric flux through any closed surface equals 1/ε₀ times the net charge enclosed by that surface.

38
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Express Gauss’s law mathematically.

∮ E · dS = Q_enclosed / ε₀.

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Give the electric field due to an infinite line charge of linear density λ.

E = λ / (2π ε₀ r).

40
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Give the electric field due to an infinite plane sheet of charge with surface density σ.

E = σ / (2 ε₀), independent of distance from the sheet.

41
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Give the electric field outside a uniformly charged sphere (r ≥ R).

E = (1 / 4π ε₀) · (Q / r²).

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What is the electric field inside a uniformly charged conducting sphere?

Zero (electrostatic shielding).

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What is the electric field at the surface of a uniformly charged conducting sphere (r = R)?

E = (1 / 4π ε₀) · (Q / R²).

44
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What is electrostatic shielding?

Phenomenon in which the electric field inside a conductor is zero, preventing external fields from affecting the interior.

45
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What is dielectric constant (relative permittivity) K?

K = ε / ε₀, the ratio of permittivity of a medium to that of free space.