Content:
PH12-13
What happens to stationary and moving charged particles when they interact with an electric or magnetic field?
- Investigate and quantitatively derive and analyse the interaction between charged particles and uniform electric fields, including:
- electric field between parallel charged plates \( E=\frac{V}{d} \)
- acceleration of charged particles by the electric field \( \vec{F}_{net}=m \vec{a} \), \( \vec{F}=q \vec{E} \)
- work done on the charge \( W=qV \), \(W=qEd \), \( K=\frac{1}{2}mv^2 \)
- Model qualitatively and quantitatively the trajectories of charged particles in electric fields and compare them with the trajectories of projectiles in a gravitational field
- Analyse the interaction between charged particles and uniform magnetic fields, including:
- acceleration, perpendicular to the field, of charged particles
- the force on the charge \( F=qv_{\perp}B=qvB \sin \theta \)
- Compare the interaction of charged particles moving in magnetic fields to:
- the interaction of charged particles with electric fields
- other examples of uniform circular motion
Under what circumstances is a force produced on a current-carrying conductor in a magnetic field?
- Investigate qualitatively and quantitatively the interaction between a current-carrying conductor and a uniform magnetic field \( F=lI_{\perp}B=lIB \sin \theta \) to establish:
- conditions under which the maximum force is produced
- the relationship between the directions of the force, magnetic field strength and current
- conditions under which no force is produced on the conductor
- Conduct a quantitative investigation to demonstrate the interaction between two parallel current-carrying wires
- Analyse the interaction between two parallel current-carrying wires \( \frac{F}{l}=\frac{\mu_0}{2 \pi} \frac{ I_1I_2}{r} \) and determine the relationship between the International System of Units (SI) definition of an ampere and Newton’s Third Law of Motion
How are electric and magnetic fields related?
- Describe how magnetic flux can change, with reference to the relationship \( \Phi=B_{\parallel}A=BA \cos \theta \)
- Analyse qualitatively and quantitatively, with reference to energy transfers and transformations, examples of Faraday’s Law and Lenz’s Law \( \varepsilon=−N \frac{\bigtriangleup \Phi}{\bigtriangleup t} \), including but not limited to:
- the generation of an electromotive force (emf) and evidence for Lenz’s Law produced by the relative movement between a magnet, straight conductors, metal plates and solenoids
- the generation of an emf produced by the relative movement or changes in current in one solenoid in the vicinity of another solenoid
- Analyse quantitatively the operation of ideal transformers through the application of:
- \( \frac{V_p}{V_s}=\frac{N_p}{N_s} \)
- \(V_pI_p=V_sI_s \)
- Evaluate qualitatively the limitations of the ideal transformer model and the strategies used to improve transformer efficiency, including but not limited to:
- incomplete flux linkage
- resistive heat production and eddy currents
- Analyse applications of step-up and step-down transformers, including but not limited to:
- the distribution of energy using high-voltage transmission lines
How has knowledge about the Motor Effect been applied to technological advances?
- Investigate the operation of a simple DC motor to analyse:
- the functions of its components
- production of a torque \( \tau=nIA_{\perp}B=nIAB \sin \theta \)
- effects of back emf
- Analyse the operation of simple DC and AC generators and AC induction motors
- Relate Lenz’s Law to the law of conservation of energy and apply the law of conservation of energy to:
- DC motors and
- magnetic braking