Lesson 6.6 • Summative AssessmentInteractive Simulation
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Unit 6 Summative Assessment: Electrostatic Field

Comprehensive 16-question exam covering all competencies (6.1–6.4): Coulomb’s law, field intensity, potential, Gauss’s theorem, conductors, and capacitance with automated scoring and competency breakdown.

Marking a lesson complete represents finishing your study of the topic; it does not denote tested mastery.

Learning Objectives

  • Assess mastery across all 4 syllabus competencies for Electrostatic Field under exam conditions.
  • Identify individual competency weaknesses and receive targeted lesson revision links.

Syllabus Topic Outline

Summative Assessment
  • 1Competency 6.1: Coulomb’s Law & Electric Field Intensity
  • 2Competency 6.2: Electric Potential & Equipotential Surfaces
  • 3Competency 6.3: Gauss’s Law & Conductor Electrostatics
  • 4Competency 6.4: Capacitors, Dielectrics & Energy
Unit 6 Comprehensive Assessment: Electrostatic Field

Summative evaluation covering all 4 syllabus competencies (6.1 to 6.4): Coulomb’s law, electric field, potential, Gauss’s theorem, conductors, and capacitance.

Answered: 0 / 20
Question 1 (Competency 6.1)foundation

What are the SI units of the permittivity of free space ε₀?

Question 2 (Competency 6.1)foundation

Two point charges placed in vacuum attract each other with force F. When placed at the same distance in a liquid medium of relative permittivity εᵣ = 5.0, what is the new electrostatic force?

Question 3 (Competency 6.1)intermediate

Calculate the electrostatic repulsive force in Newtons between two point charges of +2.0 μC and +5.0 μC separated by 30.0 cm in vacuum. Take 1/(4πε₀) = 8.99 × 10⁹ N m² C⁻².

N
Question 4 (Competency 6.1)foundation

How is the electric field intensity E at a point in an electric field formally defined?

Question 5 (Competency 6.1)intermediate

Calculate the magnitude of the electric field in kN C⁻¹ (or kV m⁻¹) at a distance of 50 cm from a point charge of +4.0 μC in vacuum. Take 1/(4πε₀) = 8.99 × 10⁹ N m² C⁻².

kN C⁻¹
Question 6 (Competency 6.2)foundation

How is the electric potential V at a point in an electrostatic field defined?

Question 7 (Competency 6.2)intermediate

Calculate the electric potential in kiloVolts (kV) at a distance of 30.0 cm from a point charge of +6.0 μC in vacuum. Take 1/(4πε₀) = 8.99 × 10⁹ N m² C⁻².

kV
Question 8 (Competency 6.2)intermediate

What is the mathematical relationship between electric field strength E and electric potential V in a one-dimensional field?

Question 9 (Competency 6.2)foundation

How much work is done by the electric field when moving a test charge q along an equipotential surface?

Question 10 (Competency 6.2)intermediate

An alpha particle (charge q = +2e = 3.20 × 10⁻¹⁹ C) is accelerated from rest through a potential difference of 50.0 kV. Calculate its final kinetic energy in femtojoules (fJ, 10⁻¹⁵ J).

fJ
Question 11 (Competency 6.3)foundation

What is the statement of Gauss’s Law for electrostatics in vacuum?

Question 12 (Competency 6.3)intermediate

A point charge of +8.854 nC is placed at the center of a cubical Gaussian surface of side 10 cm. Calculate the total electric flux emerging through the entire cube in N m² C⁻¹ (or V m). Take ε₀ = 8.854 × 10⁻¹² F m⁻¹.

N m² C⁻¹
Question 13 (Competency 6.3)intermediate

What is the electric flux through one single face of a cube if a point charge Q is placed at the exact geometric center of the cube?

Question 14 (Competency 6.3)foundation

Where does excess charge reside on a solid or hollow conducting body in electrostatic equilibrium?

Question 15 (Competency 6.3)intermediate

A solid conducting sphere of radius 10.0 cm holds a net charge of +5.0 μC in vacuum. What is the electric field strength in kN C⁻¹ at a distance of 5.0 cm from the center of the sphere?

kN C⁻¹
Question 16 (Competency 6.4)foundation

How is the electrical capacitance C of any conductor or capacitor defined?

Question 17 (Competency 6.4)intermediate

A parallel-plate capacitor with air between the plates has plate area 200 cm² and plate separation 1.0 mm. Calculate its capacitance in picofarads (pF). Take ε₀ = 8.854 × 10⁻¹² F m⁻¹.

pF
Question 18 (Competency 6.4)intermediate

A parallel plate capacitor is charged by a battery and then DISCONNECTED from the battery. A slab of dielectric material (εᵣ = 4.0) is subsequently inserted between the plates. How do the stored charge Q, capacitance C, and potential difference V change?

Question 19 (Competency 6.4)foundation

Which of the following expressions does NOT represent the electrostatic energy U stored in a charged capacitor?

Question 20 (Competency 6.4)intermediate

A 50.0 μF capacitor is charged to a potential difference of 200 V. Calculate the energy stored in the capacitor in Joules.

J