Strand 1: storytelling with graphs
Speed, velocity and acceleration can be represented mathematically by the gradient of a line.
The gradient of a line at a particular point indicates the instantaneous rate of change.
Displacement and distance can also be represented mathematically by the area under a graph.
Inquiry questions:
How do we measure position? (F)
How do we measure motion? (F)
How can we identify distance, displacement, speed, velocity, and acceleration from motion graphs? (F)
What is terminal velocity? (F)
How do we describe motion? (C)
When/Where was the importance of relativity first discussed? (D)
Strand 2: modelling forces
The interaction of forces affects the movement of an object.
Any particle in motion will experience a resistance to the motion.
Inquiry questions:
How do non-contact forces act? (F)
What is common to all types of friction? (F)
How do static and dynamic friction differ? (F)
What do we mean by resistance? (C)
How far can forces reach? (C)
Field theory suggests that gravitational fields can be felt at the edges of the Universe, is this true? (D)
Stand 3: momentum
Momentum can be changed and transformed but is conserved in an isolated system.
Applying the laws of motion leads to safety improvements in our various modes of transport.
Inquiry questions:
How can we use conservation of momentum to predict motion? (F)
How can we use impulse to design safer machines/better equipment? (F)
How would an ion drive work? (C)
How does a thruster on a rocket work? (C)
Have improvements in safety made people better or worse drivers? (D)
Stand 4: energy
Energy can be transformed but is conserved in an isolated system.
Inquiry questions:
How can we show energy transfers diagrammatically? (F)
Is any energy transfer 100% efficient? (C)
What are the similarities between Sankey diagrams and how we write chemical reactions? (C)
What is the relationship between force and energy? (C)
How does this energy discussion link to the ideas of global warming? (C)
Thinking - Critical - Use models and simulations to explore complex systems and issues (with a focus on modelling forces)
Thinking - Creative - Apply existing knowledge to generate new ideas or processes(with a focus on motion graphs)
Distinguish between scalar and vectors, giving examples of each.
Demonstrate use of suvat in solving problems.
Draw motion graphs from a description of motion (dt and vt graphs only).
Demonstrate understanding of the physical meaning of gradients and areas for (dt and vt) motion graphs.
Describe the difference between mass and weight.
Determine the resultant force acting on an object. (Inclined planes are expected to be resolved vertically and horizontally to the plane).
Relate the resultant force to change in motion.
Define coefficient of friction as the ratio of the frictional force to the normal force, calculating the coefficient for both static and dynamic situations.
Define impulse in terms of Newton’s second Law.
Use conservation of momentum to describe collisions.
Apply the concept of conservation of energy with KE, elastic potential energy, and change in GPE.
Define power as rate of energy change (use in terms of Fd, and efficiency).
Summative assessment - test will be conducted after unit 2 as a combined units 1-2 test.
Formative task - motion graphs (AS 3-4).
Formative quick quiz (15 min) assessing motion (AS 1-4).
Formative task - modelling forces (AS 5-6).
Summative quick quiz (15 min) assessing forces diagrams and resultant forces (AS 5-7).
Summative Friction Lab (AS 6-8).
Formative impulse and momentum video task (AS 9-10).
Formative task - impulse (AS 10).
Summative task - Investigate the kinematics of a roller-coaster (AS 1-12).
Summative assessment - this unit will also be assessed in the end of year exam.