Motion Basics Equations Of Motion Speed Vs Velocity Motion Graphs
What is Motion? Distance vs Displacement Explained with Examples for Class 9 & 10
Understand what motion is
Motion means a change in position with time, relative to a reference point.
Before solving any motion problem, always define:
- Origin – The starting point (for example, your house or school).
- Direction – Like east-west or north-south.
- Time – When the motion starts.
This is called your frame of reference.
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Know the difference between distance and displacement

Important points:
- Distance is always a positive number.
- Displacement can be positive, negative, or zero.
- If you return to your starting point, your displacement is zero, but your distance is not.
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A simple real-life example
Example:
You leave home, walk 300 meters east to a shop, then 400 meters north to a library.
- Distance = 300 + 400 = 700 meters
- Displacement = Draw a straight line from home to the library. Use the Pythagoras theorem: The displacement is 500 meters in the northeast direction.
This classic example (a 3-4-5 triangle) is used in many physics problems.
See how this applies in real life

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Step 5: How to calculate both correctly
To solve motion problems:
- Draw the path on a grid (use graph paper if needed).
- Label each segment of movement with direction (like 3 km north, 4 km east).
- Add the straight-line result (this is displacement).
- Use Pythagoras theorem to find the length of the displacement.
- Add all the path segments to get distance.
This method removes confusion and makes every answer clearer.
Common mistakes and how to avoid them

Inquiry Tution Inquiry
Real-life experiments to try
Activity 1: School Track Lap
- Use a 400-meter running track.
- Walk 1 full lap.
- Distance = 400 meters.
- Displacement = 0 meters (you finish where you started).
Activity 2: Mall Navigation
- Use a floor plan of a shopping mall.
- Record your walking route with GPS.
- Your path may be 800 meters, but the displacement from entrance to exit might be just 200 meters.
- Calculate detour index = distance divided by displacement.
Activity 3: Drone vs. Delivery Van
- Measure straight-line distance between two buildings.
- Compare it with the van’s actual road route.
- The road distance may be 30% longer.
- This teaches why logistics teams use both distance and displacement data.
How this links to future topics
Once you understand the difference, it becomes easier to learn:
- Average speed = distance divided by time.
- Average velocity = displacement divided by time.
- Equations of motion – They are based on displacement, not distance.
- Work and energy – If displacement is zero, the net work done can be zero even if you move a lot.
Example
You push a shopping cart in a square path and end up where you started. You walked a lot (distance is high), but your displacement is zero.

Quick self-check
Try these mentally:
- You jog 2 km east, then 2 km west.
- Distance = 4 km
- Displacement = 0 km
- A hiker walks 3 km north and 4 km east.
- Distance = 7 km
- Displacement = 5 km (a straight diagonal)
- A cyclist goes around a circular park twice, total 1 km per lap.
- Distance = 2 km
- Displacement = 0 km
If your answers matched, you’ve got it!
Understanding the difference between distance and displacement is not just for solving physics problems-it helps in real life, careers, and common sense decisions.
- Students avoid exam mistakes and grasp motion equations better.
- Engineers design machines, robots, and maps more accurately.
- Travelers and drivers plan smarter trips and save fuel.
So next time someone asks, “How far did you go?” - don’t just think about distance. Ask: "Where did I end up?" That’s displacement-and that’s the smarter way to understand motion.
Motion in Physics – Frequently Asked Questions (FAQs)
Motion is the change in the position of an object with respect to time and a reference point. It describes how an object moves from one place to another.
Distance is the total path covered by an object, regardless of direction. Displacement is the shortest straight-line distance from the starting point to the endpoint, along with direction.
Yes. If an object returns to its starting point, the displacement becomes zero, even though the distance covered is not zero.
Yes. Displacement is always less than or equal to distance because it represents the shortest possible path between two points.
Understanding distance and displacement helps in solving physics problems accurately, planning efficient routes in daily life, and learning concepts such as velocity, acceleration, and work more clearly.
Why Do Students Get Distance and Displacement Wrong?
Many students can solve formulas easily, but still get confused in simple motion questions.
For example, a runner goes around a track and comes back to the starting point.
Students say the distance is 400 m, but the displacement is 0 m - and that feels confusing.
This happens because students mix up:
- Distance -> actual path covered
- Displacement -> shortest straight line from start to end (with direction)
This confusion causes problems:
- Wrong exam answers
- Incorrect lab results
- Poor real-life estimates, like underestimating travel distance on curved roads
Once you clearly understand this difference, motion questions become much easier.
Why This Confusion Causes Bigger Problems
Mixing up distance and displacement doesn’t just affect exams-it affects real life too.
Delivery systems: If companies calculate travel using straight-line distance instead of real roads, fuel gets wasted and deliveries get delayed. That’s why route planning matters.
Sports and fitness: A cricketer may run many kilometers during a match but finish near the same spot. Distance is large, displacement is small-both are important for training.
Even fitness apps must track distance, not displacement. Otherwise, running on a treadmill would show zero effort.
That’s why understanding the difference is essential-not just for marks, but for real-world decisions.
If you want to practice this topic, you can take a quiz in Curious Corner for better practice.
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