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NCERT Solutions · Class 6 Science · Chapter 5

Chapter 5: Measurement of Length and Motion (Physics)

Answers to all "Let us enhance our learning" questions of Chapter 5, Measurement of Length and Motion (NCERT Class 6 Science, Curiosity, 2026-27): standard units of length, converting units, measuring curved lines, and linear, circular and oscillatory motion. All 13 questions are answered, with the key answer highlighted.

1 cm = 10 mm, 1 m = 100 cm = 1000 mm, 1 km = 1000 m. Motion along a straight line is linear; along a circle is circular; to and fro about a fixed point is oscillatory.

Let us enhance our learning

1
Match the lengths in Column I with the units suitable for measuring them in Column II: distance between Delhi and Lucknow; thickness of a coin; length of an eraser; length of school ground — centimetre, kilometre, metre, millimetre.
Solution
LengthSuitable unit
Distance between Delhi and Lucknowkilometre
Thickness of a coinmillimetre
Length of an erasercentimetre
Length of school groundmetre

Delhi–Lucknow: km; coin thickness: mm; eraser: cm; school ground: m.

2
Mark True (T) or False (F): (i) The motion of a car moving on a straight road is an example of linear motion. (ii) Any object which is changing its position with respect to a reference point with time is said to be in motion. (iii) 1 km = 100 cm.
Solution

(i) T (ii) T (iii) F: 1 km = 1000 m = 1,00,000 cm.

(i) T (ii) T (iii) F (1 km = 1,00,000 cm)

3
Which of the following is not a standard unit of measuring length? (i) millimetre (ii) centimetre (iii) kilometre (iv) handspan
Solution

(iv) Handspan. Its length is different for different people, so it is not a standard unit.

(iv) handspan

4
Search for the different scales or measuring tapes at your home and school. Find out the smallest value that can be measured using each of these scales. Record your observations in a tabular form.
Solution
Measuring deviceWhere foundSmallest value it can measure
15 cm plastic scaleGeometry box1 mm
30 cm scaleSchool bag1 mm
Metre scale (wooden)Classroom1 cm (some have 1 mm)
Measuring tape (tailor's)Home1 mm (or 0.5 cm)
Steel measuring tapeCarpenter / home1 mm

(Record the devices you actually find; look at the smallest gap between two marks on each.)

Most scales and tapes measure up to 1 mm; a wooden metre scale may measure only up to 1 cm. Record what you find in a table.

5
Suppose the distance between your school and home is 1.5 km. Express it in metres.
Solution

1500 m

6
Take a tumbler or a bottle. Measure the length of the curved part of the base of the glass or bottle and record it.
Solution

A curved line cannot be measured directly with a straight scale. Method: wrap a thread once around the base of the tumbler, mark the point where the thread meets its starting end, straighten the thread and measure it on a scale. For example, for a tumbler of base diameter 7 cm, the curved edge measures about 22 cm. (Record your own reading.)

Wrap a thread around the base, mark it, straighten it and measure on a scale (e.g. about 22 cm for a 7 cm-wide tumbler).

7
Measure the height of your friend and express it in (i) metres (ii) centimetres and (iii) millimetres.
Solution

Make your friend stand straight against a wall, mark the top of the head, and measure from the floor to the mark. For example, if the height is 140 cm:

(i) 1.40 m (ii) 140 cm (iii) 1400 mm

e.g. 1.40 m = 140 cm = 1400 mm

8
Estimate how many coins are required to be placed one after the other lengthwise, without leaving any gap, to cover the whole length of the chosen side of a notebook. Verify your estimate by measuring the side and the coin using a 15-cm scale.
Solution

Example: a ₹2 coin is about 2.5 cm across. The longer side of a notebook is about 24 cm.

Estimate: about 10 coins. Check: , so about 9 to 10 coins are needed.

(Use your own coin and notebook; measure the coin carefully because the 15 cm scale is shorter than the notebook, so measure the notebook in two parts.)

e.g. a 24 cm notebook side and a 2.5 cm coin need about 24 ÷ 2.5 ≈ 10 coins.

9
Give two examples each for linear, circular and oscillatory motion.
Solution
  • Linear: a car moving on a straight road; an apple falling from a tree; a soldier marching in a straight line.
  • Circular: the blades of a rotating ceiling fan; a merry-go-round; the tip of the hands of a clock.
  • Oscillatory: a child on a swing; the pendulum of a clock; a plucked guitar or veena string.

Linear: car on a straight road, falling apple. Circular: fan blades, merry-go-round. Oscillatory: swing, pendulum.

10
Make a list of three objects each whose lengths are easier to express in mm, in cm and in m.
Solution
SizeObjects
mmThickness of a coin, tip of a pencil, thickness of a page or a grain of rice
cmEraser, pencil, notebook, mobile phone
mClassroom, cricket pitch, height of a tree, length of a train coach

mm: coin thickness, pencil tip, rice grain; cm: eraser, pencil, notebook; m: classroom, tree height, cricket pitch.

11
A rollercoaster track is made in the shape shown in Fig. 5.19. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the rollercoaster and the corresponding portions of the track.
Solution
  • A to B: the ball rolls down the straight slope: linear motion.
  • B to C to D to E: the ball goes around the loop: circular motion.
  • E to F: the ball moves along the straight track and leaves: linear motion.

A–B: linear; the loop B–C–D–E: circular; E–F: linear.

12
Tasneem wants to make a metre scale by herself. She considers plywood, paper, cloth, stretchable rubber and steel. Which of these should she not use and why?
Solution

She should not use stretchable rubber or cloth: they stretch and sag, so the length between the marks would change every time she used the scale, and measurements would be wrong. Paper is also not a good choice because it tears, folds and wears out easily. Plywood and steel are good choices: they are rigid, do not stretch or bend easily, and last long.

Not stretchable rubber or cloth (they stretch, so the length changes), and preferably not paper (tears, folds); plywood or steel is suitable.

13
Think, design and develop a card game on conversion of units of length to play with your friends.
Solution

"Length Snap" card game:

  1. Make 40 cards. On pairs of cards write equal lengths in different units, for example: 1 km and 1000 m; 1 m and 100 cm; 1 cm and 10 mm; 2.5 m and 250 cm; 3 km and 3000 m; 50 mm and 5 cm; 1.5 km and 1500 m; and so on.
  2. Shuffle the cards and deal them equally among 2–4 players, face down.
  3. Players take turns placing their top card face up on a central pile.
  4. When a card is equal to the card just below it (e.g. 100 cm after 1 m), the first player to say "Snap!" wins the pile.
  5. A wrong "snap" costs the player one card. The player with the most cards at the end wins.

(Variation: a memory game where all cards are face down and players turn over two at a time to find matching lengths.)

For example, a "snap" or memory game with pairs of cards showing equal lengths in different units (1 m and 100 cm, 1.5 km and 1500 m, …).

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