Electric fields and Coulomb's lawEdexcel A-Level Physics: Flashcards
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Define an electric field.
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- Define an electric field.
- A region in which a charged particle experiences a force.
- Define electric field strength.
- The force per unit positive charge at a point: E = F/Q.
- State the unit of electric field strength.
- N C⁻¹ (equivalent to V m⁻¹).
- What is the direction of an electric field?
- The direction of the force on a positive charge.
- Write the equation for the force on a charge Q in a field E.
- F = QE.
- State Coulomb's law as an equation.
- F = Q₁Q₂/4πε₀r².
- What is the value of ε₀?
- 8.85 × 10⁻¹² F m⁻¹.
- What happens to the force between two charges if the separation is doubled?
- It falls to one quarter, as F ∝ 1/r².
- What happens to the force between two charges if one charge is tripled?
- It is tripled, as F is proportional to the product of the charges.
- State the equation for the field strength of a point charge.
- E = Q/4πε₀r².
- Which way does the field point near a negative point charge?
- Radially inwards, towards the charge.
- How are the forces on two interacting point charges related?
- They are equal in magnitude and opposite in direction (Newton's third law).
- How is the field from several charges found?
- By adding the fields as vectors.
Exam questions on Electric fields and Coulomb's law
- A small sphere carries a charge of +2.0 nC. When it is placed at a point P in an electric field it experiences a force of 6.0 × 10⁻⁵ N.Calculate the electric field strength at P.2 marks
- Two small charged spheres, X and Y, carry charges of +3.0 nC and +5.0 nC. They are in a vacuum with their centres 0.060 m apart. The spheres may be treated as point charges.Calculate the magnitude of the force between X and Y.2 marks
- A point charge of +6.0 nC is fixed in a vacuum. A student investigates the electric field around it at a point Q that is 0.15 m from the charge.Calculate the electric field strength at Q and state its direction.3 marks
Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).