Objectives

Lesson outcomes

  • Define acceleration as change in velocity per unit time and use the acceleration equation.
  • Identify constant acceleration, changing acceleration, and deceleration from data or a velocity-time graph.
  • Calculate acceleration from the gradient of a velocity-time graph.
  • Use negative values correctly when describing and calculating deceleration.
Syllabus

CIE 0625 syllabus points

4 linked

Lesson Notes

Teacher and student guidance

Overview

This lesson adds the next layer of motion analysis, so the meaning of the graph gradient must stay central. Students need to connect three forms of the same idea: the wording of the motion, the numerical calculation, and the shape of the velocity-time graph.

Key knowledge and explanations

  • Define acceleration as change in velocity per unit time and model the equation with simple positive and negative examples.
  • Use velocity-time graphs to distinguish constant acceleration from changing acceleration.
  • Emphasise that the gradient of a velocity-time graph gives acceleration, not speed.
  • Introduce deceleration as negative acceleration and keep the sign convention consistent in calculations.
  • Compare horizontal, sloping, and curved sections of graphs so students link each shape to the motion described.

Lesson flow

  1. Start with a retrieval task on velocity and graph gradient from the previous lesson.
  2. Teach the acceleration equation and practise straightforward change-in-velocity calculations.
  3. Interpret several velocity-time graphs, focusing on gradient, sign, and changing slope.
  4. Finish with mixed calculation and graph questions that include deceleration.

Checks for understanding

  • Ask students whether a flat section on a velocity-time graph means zero velocity or zero acceleration, and require a reason.
  • Use a hinge question where students decide which graph shows constant acceleration and which shows changing acceleration.
  • Give one graph section and ask students to calculate the acceleration from its gradient.

Common mistakes or misconceptions

  • Students often read the height of the graph as acceleration. Revisit that the vertical axis is velocity and the gradient gives acceleration.
  • Some think deceleration must always be positive because the object is still moving. Keep the sign convention tied to the change in velocity.
  • Curved sections are often described vaguely. Make students say whether the acceleration is changing rather than just saying the object is “speeding up”.

Follow-up

  • Set short graph-interpretation practice that includes both positive and negative gradients.
  • Carry forward the idea of equal time intervals into the ticker-timer lesson.
Lesson Resources

Materials for this lesson

Embed videos, slide decks, documents, or direct links in the frontmatter for each lesson.