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Lesson plan · AS 9702 · 3.1 · Dynamics

Newton's laws, force and motion

The three laws that govern motion: inertia and the first law, F = m a as the rate of change of momentum, and equal-and-opposite third-law pairs. Built around the deepest confusion in the topic, the difference between mass and weight.

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At a glance

The shape of the lesson

Topic
Newton's laws of motion (subtopic 3.1)
Syllabus reference
Cambridge International AS & A Level Physics 9702, 3.1 (Topic 3: Dynamics)
Level
AS (first year)
Duration
60 minutes (single period)
Prior knowledge
Resultant force from components (1.4); force changes motion (2.1 kinematics)
Central visual model
The same mass with different weights on Earth and the Moon
Simulation
Force, Mass and Acceleration, F = m a explored live
Cooperative structure
Frayer Model on mass and weight (grids + teacher model in the activity materials)
21st century skills
Critical Thinking, Communication
Assessment
An exit ticket, plus each group's two Frayer grids and the initialled non-examples
Learning objectives

By the end of the lesson, learners can

AS (all learners)
  • state Newton's first law and explain it using the idea of inertia
  • understand mass as a measure of inertia and distinguish mass from weight, with W = m g
  • state and use Newton's second law, F = m a for constant mass, as a special case of force as the rate of change of momentum
  • state Newton's third law and identify the two forces in a third-law pair
  • apply the laws to simple situations involving resultant force and equilibrium

Key vocabulary

resultant force, inertia, mass, weight, newton, second law F = m a, third-law pair, equilibrium. Each term is introduced as it is first needed.

The core ideas

Three laws, and mass versus weight

The first law says an object stays at rest or moves at constant velocity unless acted on by a resultant force, which is the idea of inertia. The second law says the resultant force equals the rate of change of momentum, and for constant mass this is F = m a, with the acceleration in the direction of the resultant force. The third law says that if A exerts a force on B, then B exerts an equal and opposite force on A, the two forces acting on different bodies and being of the same type.

An object moving at constant velocity with a driving force and an equal resistance force in opposite directions, so the resultant force is zero.
First law: no resultant force, constant velocity
A single resultant force on a block producing an acceleration in the same direction, with F equals m a.
Second law: a is in the direction of F

Mass is a measure of inertia, a scalar in kilograms, the same everywhere. Weight is the gravitational force on the body, W = m g, a vector in newtons that varies with g, so the same mass has different weights on Earth and the Moon. A third-law pair always acts on two different bodies; balanced forces on one body, such as a book's weight and the table's push, are not a pair.

The same 2 kilogram mass on Earth and on the Moon, with a larger weight on Earth and a smaller weight on the Moon.
Same mass everywhere; weight depends on g
A book on a table with the book pushing down on the table and the table pushing up on the book, an equal and opposite third-law pair on two different bodies.
Third law: equal, opposite, on two bodies
Lesson sequence

Sixty minutes, phase by phase

TimePhaseWhat happens in the roomResources
0 to 5 minStarterAsk why a passenger lurches forward when a car brakes suddenly; draw out inertia.Slide 1, fig-newton-first
5 to 20 minTeach: the three lawsState and explain the three laws with everyday examples; learners classify examples by law.Slides 2 to 7, fig-fma, fig-third-law
20 to 28 minTeach: mass and weightDistinguish mass and weight; model W = m g on Earth and elsewhere.Slides 8 to 9, fig-mass-weight
28 to 50 minActivityRun the Frayer Model on mass and on weight; circulate and check the non-examples.Frayer activity sheet, fig-frayer
50 to 60 minPlenaryExit ticket, then review the most confused non-example.Exit ticket slide
Worked examples for the board

Second law, mass and weight, third law

Example 1: the second law

A car of mass 1200 kg has a resultant forward force of 3000 N. Find its acceleration.

F = m a: a = F / m = 3000 / 1200 = 2.5 m s−2

Example 2: mass and weight

An astronaut has a mass of 80 kg. Find the weight on Earth (g = 9.81 m s−2) and on the Moon (g = 1.6 m s−2).

On Earth: W = m g = 80 × 9.81 = 785 N
On the Moon: W = m g = 80 × 1.6 = 128 N
Note: the mass is 80 kg in both places; only the weight changes

Example 3: the third law

A book rests on a table. Identify a third-law pair, and explain why the book's weight and the table's push on the book are not a pair.

Pair: the book pushes down on the table; the table pushes up on the book with an equal and opposite force (two different bodies)
Why not a pair: the book's weight and the table's push both act on the book, so they are balanced forces on one body; the partner of the book's weight is the book pulling the Earth upward
Running the cooperative task

Frayer Model on mass and weight

Each group is given two four-box grids, one for mass and one for weight, with the boxes Definition, Characteristics, Examples and Non-examples. Groups fill the definition and characteristics, then the examples, and finally the non-examples, which are the heart of the task: they force the group to decide what the term is not. Groups then compare grids and resolve disagreement, especially over the non-examples. A full step-by-step facilitation guide, with both grids and a teacher model, is provided as the activity in this bundle, so it can be run faithfully.

A Frayer Model template: a four-box grid around a central term, with the Non-examples box highlighted.
Four boxes; the non-examples are the hard ones

Why it suits this lesson. The deepest confusion in this topic is between mass and weight, and the non-examples box forces each learner to commit to a clear boundary for each term. Each box is initialled by whoever argued for it, which gives individual accountability and reveals whether the group truly understands the boundary.

Examiner traps to pre-empt

What to head off, and how

Trap learners fall intoTeaching move that pre-empts it
Treating mass and weight as the same, or giving a weight in kilograms.Weight is a force in newtons; mass is in kilograms and is the same everywhere.
Believing a moving object needs a continuous force to keep moving.With no resultant force the object keeps a constant velocity (the first law).
Thinking a third-law pair acts on the same body.The two forces in a pair act on different bodies and are of the same type.
Confusing balanced forces on one body with a third-law pair.A book's weight and the table's push both act on the book, so they are balanced forces, not a pair.
Differentiation and assessment

Support, challenge and the checks

Assessment is formative. Exit ticket question 1: a 6.0 kg object has a resultant force of 18 N, find its acceleration. Exit ticket question 2: state one difference between mass and weight, including the unit of each. Each group's two Frayer grids and the initialled non-examples make the boundary of each term visible.

Equipment and resources

Original work by the TheLucidSTEM team. Items are written in the style of the papers; no past paper question is reproduced. Supplied in editable formats so you can adapt them freely.
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