← Year 10 Physics

Does a moving thing need a push?

Newton's first law: an object at rest stays at rest, and a moving object keeps moving at a constant velocity, unless a net force acts. Moving things slow down because of friction, not because their push runs out.

Kick a ball on grass and it rolls to a stop. Slide a puck on ice and it goes much further. In space, a probe launched decades ago is still coasting out of the solar system with its engines off.

For 2000 years people believed, with Aristotle, that motion needs a force to keep it going. This lesson tests that idea.

WidthMore contexts, same idea.
EngageCommit to a prediction before you test anything. A wrong guess is fine: it shows you what to look for.

Engage: the sliding puck

A hockey stick hits a puck, then stops touching it. The puck slides across perfectly smooth ice (no friction). What do you predict happens?

ExploreTry it on the board and compare what happens with your prediction.

Explore: push, then let go

Press Play to push the puck. After a second or two, slide Push to 0 and turn Friction off. Watch the graph and the dots.

Try it yourselfYour edits are saved in this browser.

Get the puck moving, then turn the push to 0 and friction off, and watch it coast for a few seconds.

Use the board. This ticks when you get there.

ExplainUse the particle model to explain what you saw.

Explain: the first law

In your book: someone says "the puck keeps going because the force of the hit is still in it". Write a reply using Newton's first law.

With no push and no friction, what did the puck do?

Which statement is Newton's first law?

So why does a ball rolling on grass slow down and stop?

What is inertia?

Elaborate TypicalUse the same idea in a new context.

Elaborate: friction is the hidden force

Try it yourselfYour edits are saved in this browser.

Let the moving puck slide with no push (friction on) until it stops.

Use the board. This ticks when you get there.

Friction is 2 N and the puck's mass is 1 kg. While it slides, what is happening?

Elaborate WiderUse the same idea in a new context.

Elaborate: seatbelts

A car hits a barrier and stops suddenly. A passenger isn't wearing a seatbelt. Using the first law, what happens to them?

EvaluateLook back at your first ideas and what changed.

Evaluate: look back

Write one sentence: "At first I thought… Now I think… because…"

Revision summary

For teachers

Students state Newton's first law and explain why a moving object with no net force continues at constant velocity, confronting the Aristotelian idea that motion needs a continuous force (AC9S10U05, node 2, a hinge node). About 25 minutes.

Open the teacher guide: answers, solutions, slides and a worksheet.

Students will be able to

Before class

A concept tutorial for introducing or revising the idea; it does not replace air tracks or a puck on a smooth floor. Set the width with ?width=minimum, typical (default) or wider.

The Aristotelian view survives exposure to the correct definition unless it is confronted. The Explore board is that confrontation: commit to a prediction, then watch the puck coast.

Board notes: motion is left and right only; friction is a fixed 2 N while sliding.

Running the lesson

  1. Engage: ask students who chose 'slows down' to say where the force of the hit is stored. Keep their answers for Evaluate.
  2. Explore: the check needs push 0 and friction off while moving. If a student turns friction off first, the puck speeds up: ask why.
  3. Explain: the 'why does a ball stop' question is where the hidden force gets named.
  4. In your own words: the reply to 'the force is still in it' is the evidence.

The hard part (on purpose)

Letting go of 'a moving thing needs a push to keep going'. When a student says the force ran out, ask what the graph did with push 0 and friction off.

When students get stuck

Stretch and support

Stretch: Voyager 1 is coasting out of the solar system with its engines off. Will it ever stop? What could change its motion?

Support: Give the frame: 'There is / isn't a net force, so the motion stays the same / changes, because …'.

Where it leads

Next: acceleration as a defined quantity (node 3), then F = ma (node 4).

In class: a puck or dry-ice block on a smooth bench; a coin on a card flicked off a cup (inertia).

What each step is for

Now you can
Next lesson3. What is acceleration, exactly?Acceleration is the rate of change of velocity, a = Δv ÷ Δt, in m/s². It has a direction, the same as the net force. Slowing down is acceleration too (opposite to the motion), and on a speed–time graph acceleration is the gradient.