Open Forem

Shiva Charan
Shiva Charan

Posted on

What Is Displacement?

What Is Displacement? (Definition)

Displacement is the shortest straight-line distance from the starting point to the ending point with direction.

👉 It is a vector.
So it always includes:

  • Distance (how far)
  • Direction (where)

🧠 Displacement vs Distance (Very Simple)

Term Meaning Direction?
Distance How much ground you actually walked ❌ No
Displacement Shortest straight path from start → end ✅ Yes

Distance is a scalar.
Displacement is a vector.


🪑👨 Using the Bench and the Man Example

Scenario:

The man starts at Point A.
The bench is at Point B, 5 meters to the east.


▶️ If the man walks straight to the bench

  • Distance walked = 5 meters
  • Displacement = 5 meters east

These two values are the same only because he walked straight.


▶️ If the man takes a longer path

Say he walks:

  • 4 meters north
  • 6 meters east
  • 4 meters south

He has walked 14 meters total.

But what is his displacement?

He ends at the bench, which is 5 meters east from his starting point.

So:

Displacement = 5 meters east
Enter fullscreen mode Exit fullscreen mode

Even though he walked a lot, his displacement depends only on start and end points, not the path.


📌 Key Idea to Remember

Displacement does NOT care about the path taken.
It only cares about where you started and where you ended.


🎯 Simple Real-Life Examples

✔️ Example 1: Walking Around a Park

You walk 1 km in a full circle and return to your starting point.

  • Distance = 1 km
  • Displacement = 0 km (because start = end)

✔️ Example 2: Moving a Chair

You push a chair 2 meters forward.

  • Displacement = 2 meters forward

If you push it forward 2 m, then back 2 m:

  • Distance = 4 meters
  • Displacement = 0 (because it returned to the same place)

⭐ TL;DR

Concept Definition Example
Displacement Shortest straight-line distance between start and end with direction “5 meters east”
Distance Total ground covered “14 meters walked”
Displacement Type Vector Includes direction
Distance Type Scalar No direction

Top comments (0)