Edexcel iGCSE Physics -1.3 Distance–Time Graphs- Study Notes- New Syllabus

Edexcel iGCSE Physics -1.3 Distance–Time Graphs- Study Notes- New syllabus

Edexcel iGCSE Physics -1.3 Distance–Time Graphs- Study Notes -Edexcel iGCSE Physics – per latest Syllabus.

Key Concepts:

update

Edexcel iGCSE Physics -Concise Summary Notes- All Topics

Distance–Time Graphs

A distance–time graph shows how the distance travelled by an object changes with time. It is used to describe the motion of an object and to calculate its speed.

Axes of a Distance–Time Graph

  • The horizontal axis (x-axis) shows time (s).
  • The vertical axis (y-axis) shows distance (m).

Key Idea

The gradient (slope) of a distance–time graph represents the speed of the object.

\( \mathrm{speed = \dfrac{distance}{time}} \)

Types of Distance–Time Graphs

1. Straight Line with Constant Gradient

  • Represents constant speed.
  • The object travels equal distances in equal intervals of time.

2. Horizontal Line

  • Represents an object at rest.
  • Distance does not change as time increases.
  • Speed is zero.

3. Curved Line

  • Represents changing speed.
  • A steeper curve means higher speed.
  • The object may be accelerating or decelerating.

Finding Speed from a Distance–Time Graph

  • Choose two points on the graph.
  • Calculate the change in distance.
  • Calculate the change in time.
  • Find the gradient using: \( \mathrm{speed = \dfrac{\Delta distance}{\Delta time}} \)

Example

An object moves in a straight line. It travels \( \mathrm{60\ m} \) in \( \mathrm{12\ s} \). Calculate the speed of the object.

▶️ Answer / Explanation

Use: \( \mathrm{speed = \dfrac{distance}{time}} \)

\( \mathrm{speed = \dfrac{60}{12}} \)

\( \mathrm{speed = 5\ m/s} \)

Example

A distance–time graph shows a horizontal line from \( \mathrm{0\ s} \) to \( \mathrm{10\ s} \). Describe the motion of the object.

▶️ Answer / Explanation

The distance does not change as time increases.

This means the object is stationary (at rest).

The speed of the object is \( \mathrm{0\ m/s} \).

Scroll to Top