Chapter 25 – The Electric Potential

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These question-and-answer flashcards review key definitions, formulas, and concepts from Chapter 25 (Electric Potential), including potential energy, work, electric potential, uniform fields, capacitors, point charges, superposition, and energy conservation.

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33 Terms

1
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How is the kinetic energy of a system of particles defined?

It is the sum of the individual kinetic energies, K = Σ(½ mᵢ vᵢ²).

2
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What is potential energy in the context of a physical system?

The interaction energy stored in the system due to conservative forces.

3
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What is the relationship between the change in potential energy (ΔU) and the work done by conservative interaction forces?

ΔU = −W_interaction (from initial to final states).

4
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Under what condition is the total mechanical energy K + U conserved?

When only conservative forces (e.g., gravity, electric) act on the system.

5
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What is the formula for the work done by a constant force F acting through a displacement Δr at angle θ?

W = F Δr cos θ = F·Δr.

6
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What expression gives gravitational potential energy near Earth’s surface?

U_grav = m g y (relative to a chosen zero-level).

7
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In a uniform electric field, what constant force acts on a charge q?

F = q E.

8
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How much work is done when a charge q moves a distance s parallel to a uniform electric field E?

W_elec = q E s.

9
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What is the electric potential energy of a charge q at a position s inside a uniform field (measured from the negative plate)?

U_elec = q E s.

10
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For a positive charge moving toward the negative plate in a capacitor, how do kinetic and potential energies change?

Kinetic energy increases while electric potential energy decreases.

11
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For a negative charge moving with the electric field toward the positive plate, what happens to its energies?

It slows down; kinetic energy decreases as electric potential energy increases (becomes less negative).

12
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What does an energy diagram for a positive charge in a uniform electric field illustrate?

Potential energy increases linearly with distance, but total mechanical energy remains constant.

13
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What is the electric potential energy of two point charges q₁ and q₂ separated by a distance r?

U = k q₁ q₂ / r = (1/4π ε₀) q₁ q₂ / r.

14
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As the separation between two point charges approaches infinity, what happens to their potential energy?

It approaches zero.

15
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For two like charges with positive total mechanical energy, what determines their distance of closest approach r_min?

They slow until K = 0 at rmin where U = Emech.

16
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For two opposite charges fired apart with Emech < 0, what is their maximum separation rmax?

It is reached when kinetic energy becomes zero and U equals E_mech.

17
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Why is the electric force classified as a conservative force?

Because the work it does depends only on initial and final positions, not on the path taken.

18
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How do you calculate the total potential energy of a system with more than two point charges?

U = Σ{i

19
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How is electric potential V defined in terms of potential energy?

V = U_(q+sources) / q (potential energy per unit charge due to source charges).

20
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What is the SI unit of electric potential and its definition?

The volt (V); 1 V = 1 joule per coulomb (1 J/C).

21
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Does the value of electric potential depend on the magnitude of a test charge used to measure it?

No; V is a property of the source charges and is independent of the test charge.

22
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State the energy-conservation equation for a charged particle moving through a potential difference.

Kf + q Vf = Ki + q Vi.

23
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Inside a parallel-plate capacitor, how is electric potential related to distance s from the negative plate?

V = E s.

24
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What is the potential difference (voltage) between the plates of a capacitor of plate separation d?

ΔV = E d.

25
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What alternative unit can express electric-field strength besides N/C?

Volt per meter (V/m); 1 N/C = 1 V/m.

26
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What is the electric potential of a point charge q at distance r (with V = 0 at infinity)?

V = k q / r = (1/4π ε₀) q / r.

27
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Outside a uniformly charged sphere of radius R, what is the electric potential at distance r ≥ R?

V = k Q / r, identical to that of a point charge at the center.

28
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If the potential at the surface of a charged sphere is V₀, what is the potential at distance r ≥ R?

V = V₀ R / r.

29
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What principle allows the calculation of total electric potential from many point charges?

The principle of superposition: V = Σ k qi / ri.

30
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Inside a parallel-plate capacitor, how are electric-field vectors oriented relative to equipotential surfaces?

They are perpendicular to equipotential surfaces and point toward decreasing potential.

31
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Why is the choice of zero electric potential considered arbitrary?

Because only potential differences matter; shifting all potentials by a constant leaves physics unchanged.

32
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What expression relates electric field strength to voltage difference in a capacitor?

E = ΔV / d.

33
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What is the electric potential on the axis of a thin uniformly charged ring (qualitative expression)?

V(z) = k Q / √(R² + z²), showing dependence on distance z from the center.