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Measurement of Length and Motion (Class 6 Science) — CBSE Study Notes

Published 11 September 2026 · 3 min read

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In everyday life, we constantly measure: your book’s length, the distance to the school, or how far a toy moves in one second. In Class 6 Science, you learn how measurements are made correctly (using standard units) and how we describe motion using distance, time, and speed.

1) Why We Need Measurements (and why “standard” matters)

When two people measure the same object using different tools, they should get the same result if they use the same standard unit. This is the core reason for standard units like metre (m), centimetre (cm), and kilometre (km).

Imagine measuring your desk with your hand span. One student might have a longer hand span than another, so the “number” and the “answer” will differ. Using a fixed standard unit removes this confusion.

Good measurement = correct unit + correct tool + correct reading.

2) Units of Length: From Small to Large

Length tells how long or how far something is. Different units are convenient for different sizes:

  • Millimetre (mm): very small lengths (used for thin wires or small measurements)
  • Centimetre (cm): small lengths (like a pencil length)
  • Metre (m): medium lengths (like a room’s length)
  • Kilometre (km): large distances (like road distance)

Common conversions you should remember:

  • 1 m = 100 cm
  • 1 cm = 10 mm
  • 1 km = 1000 m

Example (with reasoning): Convert 25 cm into metres. Since 1 m = 100 cm, we divide by 100: 25 ÷ 100 = 0.25 m.

3) How to Measure Length Correctly (Practical and Exam-Useful)

To measure accurately, you must place the object properly and read the scale carefully.

  • Use the right measuring tool: ruler for small lengths; measuring tape for longer distances.
  • Align the object with the zero mark (or start line) of the scale.
  • Keep it straight: slanted placement can lead to wrong readings.
  • Read at eye level to avoid parallax error (not seeing the scale straight).

Exam hint: If the ruler shows millimetres, you can estimate the last decimal place by looking at smaller divisions. But always write the unit clearly (cm/mm).

Worked reasoning: Suppose a pencil starts at 0.8 cm and ends at 7.3 cm on a ruler. Its length is the difference: 7.3 − 0.8 = 6.5 cm.

4) What is Motion? Motion vs Rest (Intuition First)

Motion means an object changes its position with time. Rest means its position does not change with time.

Whether something is moving depends on the reference point. For example, a passenger sitting in a bus is at rest with respect to the bus seat, but in motion with respect to the road outside.

Key idea: If you can say “its position changes from here to there as time passes,” that object is in motion.

5) Describing Motion: Distance, Time, and Speed

To describe motion scientifically, we use three common ideas:

  • Distance: how much path length an object covers (measured in m or km)
  • Time: how long it takes (measured in s or minutes)
  • Speed: how fast it moves (distance per unit time)

Speed formula (core concept): Speed = Distance ÷ Time

Example (with reasoning): A cyclist covers 150 m in 30 s. Speed = 150 ÷ 30 = 5 m/s. Always include units in the final answer.

Note for CBSE level: Speed tells “rate of covering distance.” A larger speed means more distance in the same time (or the same distance in less time).

6) Simple Graph-Free Analysis: Comparing Motion by Numbers

Even without graphs, you can compare motion using distance and time.

  • If two objects cover the same distance, the one with less time has higher speed.
  • If two objects take the same time, the one that covers more distance has higher speed.

Worked reasoning: Object A covers 60 m in 12 s. SpeedA = 60 ÷ 12 = 5 m/s. Object B covers 50 m in 10 s. SpeedB = 50 ÷ 10 = 5 m/s. So both have the same speed, meaning they move at equal rate (distance per second), even if their total distances differ.

Exam-style caution: Don’t confuse distance with displacement (Class 6 typically focuses on distance along a path). Also, keep units consistent before calculation.

Key takeaways

  • Measurements need standard units; otherwise different people may get different results for the same object.
  • Common length units: 1 m = 100 cm, 1 cm = 10 mm, 1 km = 1000 m.
  • Measure correctly by aligning with the zero mark, keeping the object straight, and reading at eye level.
  • Motion means position changes with time; rest means position does not change (relative to a chosen reference point).
  • Speed describes how fast an object moves: Speed = Distance ÷ Time, with units written clearly.

Test yourself

What is the unit of length used for measuring distances like between cities?

Kilometre (km).

Convert 3 m into centimetres.

3 m = 3 × 100 = 300 cm.

Convert 45 mm into centimetres.

1 cm = 10 mm, so 45 mm = 45 ÷ 10 = 4.5 cm.

When do we say an object is in motion?

When its position changes with time.

Why do we use a standard unit to measure length?

So that everyone gets the same measurement for the same object using the same unit.

Write the formula for speed.

Speed = Distance ÷ Time.