π NCERT Intext Questions β Measurement of Length and Motion (Class 6)
π Q.1. Would it be convenient to use the unit metre to measure larger or smaller lengths?
(Page No. 83)
Show Answer
π Q.1. Would it be convenient to use the unit metre to measure larger or smaller lengths?
(Page No. 83)
Answer: No, using the metre would not be convenient in either case.
β¨ For very large distances (like the length of a railway track between two cities), we use π© kilometres (km).
β¨ For very small lengths (like the thickness of a page), we use π¦ millimetres (mm).
π Example:
π Distance between Jaipur and Delhi = about π΅ 270 km
π Thickness of a notebook page = about π£ 0.1 mm
π Distance between Jaipur and Delhi = about π΅ 270 km
π Thickness of a notebook page = about π£ 0.1 mm
π‘ Did You Know?
π The kilometre (km), metre (m), centimetre (cm), and millimetre (mm) are all part of the π metric system, which makes conversions super easy:
β‘οΈ 1 km = 1000 m
β‘οΈ 1 m = 100 cm
β‘οΈ 1 cm = 10 mm
β‘οΈ 1 km = 1000 m
β‘οΈ 1 m = 100 cm
β‘οΈ 1 cm = 10 mm
πͺ¨ Q.2. What do such kilometre stones indicate? How could Padma conclude that she was getting closer to her destination?
(Page No. 89)
Show Answer
πͺ¨ Q.2. What do such kilometre stones indicate? How could Padma conclude that she was getting closer to her destination?
(Page No. 89)
Answer: πͺ§ Kilometre stones placed along roads show the distance (in kilometres) from a particular city or location.
They help travellers know how far they are from their destination.
Padma noticed that the numbers on the kilometre stones were decreasing as she moved ahead. This helped her understand that she was getting closer to her destination.
π Example:
β’ Jaipur β 50 km
β’ Jaipur β 30 km
β’ Jaipur β 10 km
She could easily tell that Jaipur was approaching because the numbers were going down.
β’ Jaipur β 50 km
β’ Jaipur β 30 km
β’ Jaipur β 10 km
She could easily tell that Jaipur was approaching because the numbers were going down.
π‘ Did You Know?
π The small stones or signboards on highways are called milestones or kilometre stones.
π£οΈ They usually have yellow tops on national highways and green tops on state highways in India!
π£οΈ They usually have yellow tops on national highways and green tops on state highways in India!
πΆββοΈ Q.3. Does this mean that the position of Padma, with respect to the reference point, is changing with time? When does the position of an object change with respect to a reference point? Does it change when an object is moving?
(Page No. 89)
Show Answer
πΆββοΈ Q.3. Does this mean that the position of Padma, with respect to the reference point, is changing with time? When does the position of an object change with respect to a reference point? Does it change when an object is moving?
(Page No. 89)
Answer: Yes, the position of Padma with respect to the reference point is changing with time because she is moving along the road.
π The position of an object changes with respect to a reference point when the object moves from one place to another.
If the object does not move, its position remains the same.
π Example:
β’ If Padma walks from a tree towards a shop, her position keeps changing with time.
β’ But if she stands still beside the shop, her position does not change.
β’ If Padma walks from a tree towards a shop, her position keeps changing with time.
β’ But if she stands still beside the shop, her position does not change.
π‘ Did You Know?
π§ In physics, when an object changes its position with time relative to a fixed point, it is said to be in motion. Thatβs how we know something is moving β because its distance from a reference point changes!
Let us enhance our learning
π Q.1. Some lengths are given in Column I of given Table. Some units are given in Column II. Match the lengths with the units suitable for measuring those lengths.
Column I
Column II
Distance between Delhi and Lucknow
centimetre
Thickness of a coin
kilometre
Length of an eraser
metre
Length of school ground
millimetre
Show Answer
Answer: The correct matching of lengths with suitable units is given below.
Column I
Column II
Distance between Delhi and Lucknow
Kilometre
Thickness of a coin
Millimetre
Length of an eraser
Centimetre
Length of school ground
Metre
π‘ Did You Know?
π The metric system helps us choose the right unit for different measurements β millimetres for tiny objects, metres for medium lengths, and kilometres for long distances!
π§ Q.2. Read the following statements and mark True (T) or False (F) against each.
Show Answer
Answer:
(i) The motion of a car moving on a straight road is an example of linear motion. β β
True
(ii) Any object which is changing its position with respect to a reference point with time is said to be in motion. β β
True
(iii) 1 km = 100 cm β β False
π‘ Did You Know?
π The correct conversion is 1 kilometre = 1000 metres = 100,000 centimetres. Always remember: 1 km = 1000 m and 1 m = 100 cm.
π Q.3. Which of the following is not a standard unit of measuring length?
Show Answer
(i) millimetre
(ii) centimetre
(iii) kilometre
(iv) handspan
Answer: (iv) handspan
π¬ Explanation:
ποΈ The handspan is not a standard unit because it can differ from person to person.
Everyoneβs hand size is different, so measurements using handspan are not accurate.
π Standard units like millimetre (mm), centimetre (cm), and kilometre (km) are fixed and universal, used everywhere for consistency.
π‘ Did You Know?
Before standard units were invented, people used non-standard units like handspan, cubit (elbow to fingertip), and foot β but they caused confusion, so the metric system was introduced!
π Q.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.
Show Answer
Answer: Hereβs a sample table showing different measuring tools and the smallest value each can measure π
π§° Measuring Tool
π Place Found
π’ Smallest Value That Can Be Measured
π¬ Used For
Ruler (Scale)
School geometry box
1 millimetre (mm)
Measuring small lengths (books, pencils)
Measuring Tape
Home / Toolbox
1 millimetre (mm) or 0.1 cm
Measuring longer distances (cloth, furniture)
Steel Tape (Engineerβs tape)
Workshop / School lab
1 millimetre (mm)
Measuring precise lengths of metal rods or objects
Tailorβs Tape
Home (sewing kit)
1 millimetre (mm)
Measuring cloth or body measurements
Meter Rod
School science lab
1 centimetre (cm)
Measuring classroom objects or table length
π‘ Did You Know?
π The smallest value that a scale can measure is called its least count. For most normal rulers, the least count is 1 mm, but for very fine instruments like a vernier caliper, it can be 0.01 mm!
π Q.5. Suppose the distance between your school and home is 1.5 km. Express it in metres.
Show Answer
Answer: We know that,
π 1 kilometre (km) = 1000 metres (m)
So,
1.5 km = 1.5 Γ 1000 m = 1500 metres
β
Therefore, the distance between school and home = 1500 m
π‘ Did You Know?
πΆββοΈ On average, a person walks about 80 metres in one minute β so, to cover 1.5 km, it takes roughly 18β20 minutes of walking!
π§΄ Q.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.
Show Answer
Answer: We can measure the curved part using a thread instead of a ruler.
Steps:
1οΈβ£ Take a piece of thread and place it along the curved edge of the base.
2οΈβ£ Mark the starting and ending points on the thread.
3οΈβ£ Straighten the thread and measure its length with a scale.
π§΅ Example:
If the curved thread length measures 25 cm, then π The length of the curved part = 25 cm.
π‘ Did You Know?
When you use a thread to measure curved surfaces, you are finding the circumference β thatβs how we also measure the round edges of plates or lids!
π Q.7. Measure the height of your friend and express it in: (i) metres (ii) centimetres, and (iii) millimetres.
Show Answer
Answer: Letβs say the height of your friend is 1.4 metres.
(i) In metres (m) = 1.4 m
(ii) In centimetres (cm) = 1.4 Γ 100 = 140 cm
(iii) In millimetres (mm) = 140 Γ 10 = 1400 mm
β
Therefore, height = 1.4 m = 140 cm = 1400 mm
π‘ Did You Know?
πββοΈ The average height of a Class 6 student is around 1.4 to 1.5 metres β which equals about the height of a door handle!
πͺ Q.8. You are given a coin. Estimate how many coins are required to be placed one after the other, lengthwise, without leaving any gap, to cover the whole length of one side of a notebook. Verify your estimate by measuring with a 15-cm scale.
Show Answer
Answer:
Step 1: Estimate
Letβs say the notebook side = 15 cm, and the diameter of one coin β 2.5 cm.
π Estimated number of coins = 15 Γ· 2.5 = 6 coins.
Step 2: Verify
Place coins in a line along the notebook side. If the actual count = 6 coins, the estimate was correct!
π‘ Did You Know?
π Activities like this help you compare measurements practically β a fun way to understand division and estimation in real life!
βοΈ Q.9. Give two examples each for linear, circular, and oscillatory motion.
Show Answer
Answer:
πΉ Type of Motion
π Examples
Linear Motion (moving in a straight line)
(i) A car moving on a straight road π
(ii) A train moving on a straight track π
Circular Motion (moving around a fixed point)
(i) The blades of a fan π
(ii) The hands of a clock β°
Oscillatory Motion (back-and-forth movement)
(i) A swinging pendulum β³
(ii) A child on a swing π
π‘ Did You Know?
π§ Earthβs rotation around its axis is an example of circular motion, while its back-and-forth shaking during earthquakes is oscillatory motion!
π Q.10. Observe different objects around you. It is easier to express the lengths of some objects in millimetres (mm), some in centimetres (cm), and some in metres (m). Make a list of three objects in each category and enter them in the given table.
Show Answer
Answer:
π§© Size (Unit)
π Examples of Objects
mm (millimetres)
βοΈ Thickness of a pencil lead
π Thickness of a page
π Diameter of a small bead
cm (centimetres)
π Length of an eraser
π Width of a notebook
π Diameter of an apple
m (metres)
πͺ Height of a door
πͺ Length of a classroom
πΆββοΈ Height of a person
π‘ Did You Know?
π Scientists and engineers use different metric units depending on the size of the object β from micrometres (ΞΌm) for bacteria to kilometres (km) for long distances like roads and rivers!
π’ Q.11. A roller coaster track is made in the shape shown in the figure. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the roller coaster and the corresponding portions of the track.
Show Answer
Answer: The ball shows different types of motion on different parts of the track:
π€ Portion of Track
βοΈ Type of Motion
π¬ Explanation
A β B β C
Linear Motion π€οΈ
The ball moves in a straight, downward path along the sloping track.
C β D β E
Circular Motion π
The ball moves in a loop β going around a curved path forming a circle.
E β F
Linear Motion π§
The ball again moves in a straight line after leaving the loop.
π‘ Did You Know?
π’ Roller coasters are real-life examples of combined motion β they include linear, circular, and curved motion all in one ride! Engineers use the laws of motion and gravity to design safe and thrilling coaster loops!
π Q.12. Tasneem wants to make a metre scale by herself. She considers the following materials for it: plywood, paper, cloth, stretchable rubber, and steel. Which of these should she not use and why?
Show Answer
Answer: Tasneem should not use cloth and stretchable rubber.
Reason: Cloth and rubber are flexible and stretchable, so their length changes when pulled or stretched. They cannot give accurate measurements.
Best materials: She should use steel or plywood, because they are rigid and non-stretchable, ensuring correct and reliable measurements.
π‘ Did You Know?
π Measuring tapes used by engineers and carpenters are usually made of steel because it does not stretch and gives precise readings even for long distances!
π Q.13. Think, design and develop a card game on conversion of units of length to play with your friends.
Show Answer
Answer: Measure Master β a simple card game to practice length conversions.
Materials: 20β30 cards (paper or thin cardboard), pen/marker.
How to make cards:
β’ Write a conversion question on the front and the correct answer on the back.
β’ Examples: Front: β1 km = ? mβ β Back: β1000 mβ; Front: β50 cm = ? mmβ β Back: β500 mmβ.
How to play:
1οΈβ£ Shuffle cards and keep them face down.
2οΈβ£ Each player picks a card and says the conversion aloud.
3οΈβ£ Correct answer β 1 point. Wrong β 0 points (optionally show the correct answer).
4οΈβ£ After all cards are used, the highest score wins.
Bonus round idea: Add βChallenge Cardsβ (e.g. βConvert 2.5 km to cmβ or βChange 1200 mm to mβ) with a 10-second time limit for extra points.
π‘ Did You Know?
Games like this make metric conversions easy to remember and turn learning into a fun group activity!
π Q.1. Some lengths are given in Column I of given Table. Some units are given in Column II. Match the lengths with the units suitable for measuring those lengths.
| Column I | Column II |
|---|---|
| Distance between Delhi and Lucknow | centimetre |
| Thickness of a coin | kilometre |
| Length of an eraser | metre |
| Length of school ground | millimetre |
Answer: The correct matching of lengths with suitable units is given below.
| Column I | Column II |
|---|---|
| Distance between Delhi and Lucknow | Kilometre |
| Thickness of a coin | Millimetre |
| Length of an eraser | Centimetre |
| Length of school ground | Metre |
π‘ Did You Know?
π The metric system helps us choose the right unit for different measurements β millimetres for tiny objects, metres for medium lengths, and kilometres for long distances!
π§ Q.2. Read the following statements and mark True (T) or False (F) against each.
Show Answer
Answer:
(i) The motion of a car moving on a straight road is an example of linear motion. β β
True
(ii) Any object which is changing its position with respect to a reference point with time is said to be in motion. β β
True
(iii) 1 km = 100 cm β β False
π‘ Did You Know?
π The correct conversion is 1 kilometre = 1000 metres = 100,000 centimetres. Always remember: 1 km = 1000 m and 1 m = 100 cm.
π Q.3. Which of the following is not a standard unit of measuring length?
Show Answer
(i) millimetre
(ii) centimetre
(iii) kilometre
(iv) handspan
Answer: (iv) handspan
π¬ Explanation:
ποΈ The handspan is not a standard unit because it can differ from person to person.
Everyoneβs hand size is different, so measurements using handspan are not accurate.
π Standard units like millimetre (mm), centimetre (cm), and kilometre (km) are fixed and universal, used everywhere for consistency.
π‘ Did You Know?
Before standard units were invented, people used non-standard units like handspan, cubit (elbow to fingertip), and foot β but they caused confusion, so the metric system was introduced!
π Q.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.
Show Answer
Answer: Hereβs a sample table showing different measuring tools and the smallest value each can measure π
π§° Measuring Tool
π Place Found
π’ Smallest Value That Can Be Measured
π¬ Used For
Ruler (Scale)
School geometry box
1 millimetre (mm)
Measuring small lengths (books, pencils)
Measuring Tape
Home / Toolbox
1 millimetre (mm) or 0.1 cm
Measuring longer distances (cloth, furniture)
Steel Tape (Engineerβs tape)
Workshop / School lab
1 millimetre (mm)
Measuring precise lengths of metal rods or objects
Tailorβs Tape
Home (sewing kit)
1 millimetre (mm)
Measuring cloth or body measurements
Meter Rod
School science lab
1 centimetre (cm)
Measuring classroom objects or table length
π‘ Did You Know?
π The smallest value that a scale can measure is called its least count. For most normal rulers, the least count is 1 mm, but for very fine instruments like a vernier caliper, it can be 0.01 mm!
π Q.5. Suppose the distance between your school and home is 1.5 km. Express it in metres.
Show Answer
Answer: We know that,
π 1 kilometre (km) = 1000 metres (m)
So,
1.5 km = 1.5 Γ 1000 m = 1500 metres
β
Therefore, the distance between school and home = 1500 m
π‘ Did You Know?
πΆββοΈ On average, a person walks about 80 metres in one minute β so, to cover 1.5 km, it takes roughly 18β20 minutes of walking!
π§΄ Q.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.
Show Answer
Answer: We can measure the curved part using a thread instead of a ruler.
Steps:
1οΈβ£ Take a piece of thread and place it along the curved edge of the base.
2οΈβ£ Mark the starting and ending points on the thread.
3οΈβ£ Straighten the thread and measure its length with a scale.
π§΅ Example:
If the curved thread length measures 25 cm, then π The length of the curved part = 25 cm.
π‘ Did You Know?
When you use a thread to measure curved surfaces, you are finding the circumference β thatβs how we also measure the round edges of plates or lids!
π Q.7. Measure the height of your friend and express it in: (i) metres (ii) centimetres, and (iii) millimetres.
Show Answer
Answer: Letβs say the height of your friend is 1.4 metres.
(i) In metres (m) = 1.4 m
(ii) In centimetres (cm) = 1.4 Γ 100 = 140 cm
(iii) In millimetres (mm) = 140 Γ 10 = 1400 mm
β
Therefore, height = 1.4 m = 140 cm = 1400 mm
π‘ Did You Know?
πββοΈ The average height of a Class 6 student is around 1.4 to 1.5 metres β which equals about the height of a door handle!
πͺ Q.8. You are given a coin. Estimate how many coins are required to be placed one after the other, lengthwise, without leaving any gap, to cover the whole length of one side of a notebook. Verify your estimate by measuring with a 15-cm scale.
Show Answer
Answer:
Step 1: Estimate
Letβs say the notebook side = 15 cm, and the diameter of one coin β 2.5 cm.
π Estimated number of coins = 15 Γ· 2.5 = 6 coins.
Step 2: Verify
Place coins in a line along the notebook side. If the actual count = 6 coins, the estimate was correct!
π‘ Did You Know?
π Activities like this help you compare measurements practically β a fun way to understand division and estimation in real life!
βοΈ Q.9. Give two examples each for linear, circular, and oscillatory motion.
Show Answer
Answer:
πΉ Type of Motion
π Examples
Linear Motion (moving in a straight line)
(i) A car moving on a straight road π
(ii) A train moving on a straight track π
Circular Motion (moving around a fixed point)
(i) The blades of a fan π
(ii) The hands of a clock β°
Oscillatory Motion (back-and-forth movement)
(i) A swinging pendulum β³
(ii) A child on a swing π
π‘ Did You Know?
π§ Earthβs rotation around its axis is an example of circular motion, while its back-and-forth shaking during earthquakes is oscillatory motion!
π Q.10. Observe different objects around you. It is easier to express the lengths of some objects in millimetres (mm), some in centimetres (cm), and some in metres (m). Make a list of three objects in each category and enter them in the given table.
Show Answer
Answer:
π§© Size (Unit)
π Examples of Objects
mm (millimetres)
βοΈ Thickness of a pencil lead
π Thickness of a page
π Diameter of a small bead
cm (centimetres)
π Length of an eraser
π Width of a notebook
π Diameter of an apple
m (metres)
πͺ Height of a door
πͺ Length of a classroom
πΆββοΈ Height of a person
π‘ Did You Know?
π Scientists and engineers use different metric units depending on the size of the object β from micrometres (ΞΌm) for bacteria to kilometres (km) for long distances like roads and rivers!
π’ Q.11. A roller coaster track is made in the shape shown in the figure. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the roller coaster and the corresponding portions of the track.
Show Answer
Answer: The ball shows different types of motion on different parts of the track:
π€ Portion of Track
βοΈ Type of Motion
π¬ Explanation
A β B β C
Linear Motion π€οΈ
The ball moves in a straight, downward path along the sloping track.
C β D β E
Circular Motion π
The ball moves in a loop β going around a curved path forming a circle.
E β F
Linear Motion π§
The ball again moves in a straight line after leaving the loop.
π‘ Did You Know?
π’ Roller coasters are real-life examples of combined motion β they include linear, circular, and curved motion all in one ride! Engineers use the laws of motion and gravity to design safe and thrilling coaster loops!
π Q.12. Tasneem wants to make a metre scale by herself. She considers the following materials for it: plywood, paper, cloth, stretchable rubber, and steel. Which of these should she not use and why?
Show Answer
Answer: Tasneem should not use cloth and stretchable rubber.
Reason: Cloth and rubber are flexible and stretchable, so their length changes when pulled or stretched. They cannot give accurate measurements.
Best materials: She should use steel or plywood, because they are rigid and non-stretchable, ensuring correct and reliable measurements.
π‘ Did You Know?
π Measuring tapes used by engineers and carpenters are usually made of steel because it does not stretch and gives precise readings even for long distances!
π Q.13. Think, design and develop a card game on conversion of units of length to play with your friends.
Show Answer
Answer: Measure Master β a simple card game to practice length conversions.
Materials: 20β30 cards (paper or thin cardboard), pen/marker.
How to make cards:
β’ Write a conversion question on the front and the correct answer on the back.
β’ Examples: Front: β1 km = ? mβ β Back: β1000 mβ; Front: β50 cm = ? mmβ β Back: β500 mmβ.
How to play:
1οΈβ£ Shuffle cards and keep them face down.
2οΈβ£ Each player picks a card and says the conversion aloud.
3οΈβ£ Correct answer β 1 point. Wrong β 0 points (optionally show the correct answer).
4οΈβ£ After all cards are used, the highest score wins.
Bonus round idea: Add βChallenge Cardsβ (e.g. βConvert 2.5 km to cmβ or βChange 1200 mm to mβ) with a 10-second time limit for extra points.
π‘ Did You Know?
Games like this make metric conversions easy to remember and turn learning into a fun group activity!
π§ Q.2. Read the following statements and mark True (T) or False (F) against each.
Show Answer
Answer:
(i) The motion of a car moving on a straight road is an example of linear motion. β β
True
(ii) Any object which is changing its position with respect to a reference point with time is said to be in motion. β β
True
(iii) 1 km = 100 cm β β False
π‘ Did You Know?
π The correct conversion is 1 kilometre = 1000 metres = 100,000 centimetres. Always remember: 1 km = 1000 m and 1 m = 100 cm.
π Q.3. Which of the following is not a standard unit of measuring length?
Show Answer
(i) millimetre
(ii) centimetre
(iii) kilometre
(iv) handspan
Answer: (iv) handspan
π¬ Explanation:
ποΈ The handspan is not a standard unit because it can differ from person to person.
Everyoneβs hand size is different, so measurements using handspan are not accurate.
π Standard units like millimetre (mm), centimetre (cm), and kilometre (km) are fixed and universal, used everywhere for consistency.
π‘ Did You Know?
Before standard units were invented, people used non-standard units like handspan, cubit (elbow to fingertip), and foot β but they caused confusion, so the metric system was introduced!
π Q.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.
Show Answer
Answer: Hereβs a sample table showing different measuring tools and the smallest value each can measure π
π§° Measuring Tool
π Place Found
π’ Smallest Value That Can Be Measured
π¬ Used For
Ruler (Scale)
School geometry box
1 millimetre (mm)
Measuring small lengths (books, pencils)
Measuring Tape
Home / Toolbox
1 millimetre (mm) or 0.1 cm
Measuring longer distances (cloth, furniture)
Steel Tape (Engineerβs tape)
Workshop / School lab
1 millimetre (mm)
Measuring precise lengths of metal rods or objects
Tailorβs Tape
Home (sewing kit)
1 millimetre (mm)
Measuring cloth or body measurements
Meter Rod
School science lab
1 centimetre (cm)
Measuring classroom objects or table length
π‘ Did You Know?
π The smallest value that a scale can measure is called its least count. For most normal rulers, the least count is 1 mm, but for very fine instruments like a vernier caliper, it can be 0.01 mm!
π Q.5. Suppose the distance between your school and home is 1.5 km. Express it in metres.
Show Answer
Answer: We know that,
π 1 kilometre (km) = 1000 metres (m)
So,
1.5 km = 1.5 Γ 1000 m = 1500 metres
β
Therefore, the distance between school and home = 1500 m
π‘ Did You Know?
πΆββοΈ On average, a person walks about 80 metres in one minute β so, to cover 1.5 km, it takes roughly 18β20 minutes of walking!
π§΄ Q.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.
Show Answer
Answer: We can measure the curved part using a thread instead of a ruler.
Steps:
1οΈβ£ Take a piece of thread and place it along the curved edge of the base.
2οΈβ£ Mark the starting and ending points on the thread.
3οΈβ£ Straighten the thread and measure its length with a scale.
π§΅ Example:
If the curved thread length measures 25 cm, then π The length of the curved part = 25 cm.
π‘ Did You Know?
When you use a thread to measure curved surfaces, you are finding the circumference β thatβs how we also measure the round edges of plates or lids!
π Q.7. Measure the height of your friend and express it in: (i) metres (ii) centimetres, and (iii) millimetres.
Show Answer
Answer: Letβs say the height of your friend is 1.4 metres.
(i) In metres (m) = 1.4 m
(ii) In centimetres (cm) = 1.4 Γ 100 = 140 cm
(iii) In millimetres (mm) = 140 Γ 10 = 1400 mm
β
Therefore, height = 1.4 m = 140 cm = 1400 mm
π‘ Did You Know?
πββοΈ The average height of a Class 6 student is around 1.4 to 1.5 metres β which equals about the height of a door handle!
πͺ Q.8. You are given a coin. Estimate how many coins are required to be placed one after the other, lengthwise, without leaving any gap, to cover the whole length of one side of a notebook. Verify your estimate by measuring with a 15-cm scale.
Show Answer
Answer:
Step 1: Estimate
Letβs say the notebook side = 15 cm, and the diameter of one coin β 2.5 cm.
π Estimated number of coins = 15 Γ· 2.5 = 6 coins.
Step 2: Verify
Place coins in a line along the notebook side. If the actual count = 6 coins, the estimate was correct!
π‘ Did You Know?
π Activities like this help you compare measurements practically β a fun way to understand division and estimation in real life!
βοΈ Q.9. Give two examples each for linear, circular, and oscillatory motion.
Show Answer
Answer:
πΉ Type of Motion
π Examples
Linear Motion (moving in a straight line)
(i) A car moving on a straight road π
(ii) A train moving on a straight track π
Circular Motion (moving around a fixed point)
(i) The blades of a fan π
(ii) The hands of a clock β°
Oscillatory Motion (back-and-forth movement)
(i) A swinging pendulum β³
(ii) A child on a swing π
π‘ Did You Know?
π§ Earthβs rotation around its axis is an example of circular motion, while its back-and-forth shaking during earthquakes is oscillatory motion!
π Q.10. Observe different objects around you. It is easier to express the lengths of some objects in millimetres (mm), some in centimetres (cm), and some in metres (m). Make a list of three objects in each category and enter them in the given table.
Show Answer
Answer:
π§© Size (Unit)
π Examples of Objects
mm (millimetres)
βοΈ Thickness of a pencil lead
π Thickness of a page
π Diameter of a small bead
cm (centimetres)
π Length of an eraser
π Width of a notebook
π Diameter of an apple
m (metres)
πͺ Height of a door
πͺ Length of a classroom
πΆββοΈ Height of a person
π‘ Did You Know?
π Scientists and engineers use different metric units depending on the size of the object β from micrometres (ΞΌm) for bacteria to kilometres (km) for long distances like roads and rivers!
π’ Q.11. A roller coaster track is made in the shape shown in the figure. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the roller coaster and the corresponding portions of the track.
Show Answer
Answer: The ball shows different types of motion on different parts of the track:
π€ Portion of Track
βοΈ Type of Motion
π¬ Explanation
A β B β C
Linear Motion π€οΈ
The ball moves in a straight, downward path along the sloping track.
C β D β E
Circular Motion π
The ball moves in a loop β going around a curved path forming a circle.
E β F
Linear Motion π§
The ball again moves in a straight line after leaving the loop.
π‘ Did You Know?
π’ Roller coasters are real-life examples of combined motion β they include linear, circular, and curved motion all in one ride! Engineers use the laws of motion and gravity to design safe and thrilling coaster loops!
π Q.12. Tasneem wants to make a metre scale by herself. She considers the following materials for it: plywood, paper, cloth, stretchable rubber, and steel. Which of these should she not use and why?
Show Answer
Answer: Tasneem should not use cloth and stretchable rubber.
Reason: Cloth and rubber are flexible and stretchable, so their length changes when pulled or stretched. They cannot give accurate measurements.
Best materials: She should use steel or plywood, because they are rigid and non-stretchable, ensuring correct and reliable measurements.
π‘ Did You Know?
π Measuring tapes used by engineers and carpenters are usually made of steel because it does not stretch and gives precise readings even for long distances!
π Q.13. Think, design and develop a card game on conversion of units of length to play with your friends.
Show Answer
Answer: Measure Master β a simple card game to practice length conversions.
Materials: 20β30 cards (paper or thin cardboard), pen/marker.
How to make cards:
β’ Write a conversion question on the front and the correct answer on the back.
β’ Examples: Front: β1 km = ? mβ β Back: β1000 mβ; Front: β50 cm = ? mmβ β Back: β500 mmβ.
How to play:
1οΈβ£ Shuffle cards and keep them face down.
2οΈβ£ Each player picks a card and says the conversion aloud.
3οΈβ£ Correct answer β 1 point. Wrong β 0 points (optionally show the correct answer).
4οΈβ£ After all cards are used, the highest score wins.
Bonus round idea: Add βChallenge Cardsβ (e.g. βConvert 2.5 km to cmβ or βChange 1200 mm to mβ) with a 10-second time limit for extra points.
π‘ Did You Know?
Games like this make metric conversions easy to remember and turn learning into a fun group activity!
π Q.3. Which of the following is not a standard unit of measuring length?
Show Answer
(i) millimetre
(ii) centimetre
(iii) kilometre
(iv) handspan
Answer: (iv) handspan
π¬ Explanation:
ποΈ The handspan is not a standard unit because it can differ from person to person.
Everyoneβs hand size is different, so measurements using handspan are not accurate.
π Standard units like millimetre (mm), centimetre (cm), and kilometre (km) are fixed and universal, used everywhere for consistency.
ποΈ The handspan is not a standard unit because it can differ from person to person.
Everyoneβs hand size is different, so measurements using handspan are not accurate.
π Standard units like millimetre (mm), centimetre (cm), and kilometre (km) are fixed and universal, used everywhere for consistency.
π‘ Did You Know?
Before standard units were invented, people used non-standard units like handspan, cubit (elbow to fingertip), and foot β but they caused confusion, so the metric system was introduced!
π Q.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.
Show Answer
Answer: Hereβs a sample table showing different measuring tools and the smallest value each can measure π
π§° Measuring Tool
π Place Found
π’ Smallest Value That Can Be Measured
π¬ Used For
Ruler (Scale)
School geometry box
1 millimetre (mm)
Measuring small lengths (books, pencils)
Measuring Tape
Home / Toolbox
1 millimetre (mm) or 0.1 cm
Measuring longer distances (cloth, furniture)
Steel Tape (Engineerβs tape)
Workshop / School lab
1 millimetre (mm)
Measuring precise lengths of metal rods or objects
Tailorβs Tape
Home (sewing kit)
1 millimetre (mm)
Measuring cloth or body measurements
Meter Rod
School science lab
1 centimetre (cm)
Measuring classroom objects or table length
π‘ Did You Know?
π The smallest value that a scale can measure is called its least count. For most normal rulers, the least count is 1 mm, but for very fine instruments like a vernier caliper, it can be 0.01 mm!
π Q.5. Suppose the distance between your school and home is 1.5 km. Express it in metres.
Show Answer
Answer: We know that,
π 1 kilometre (km) = 1000 metres (m)
So,
1.5 km = 1.5 Γ 1000 m = 1500 metres
β
Therefore, the distance between school and home = 1500 m
π‘ Did You Know?
πΆββοΈ On average, a person walks about 80 metres in one minute β so, to cover 1.5 km, it takes roughly 18β20 minutes of walking!
π§΄ Q.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.
Show Answer
Answer: We can measure the curved part using a thread instead of a ruler.
Steps:
1οΈβ£ Take a piece of thread and place it along the curved edge of the base.
2οΈβ£ Mark the starting and ending points on the thread.
3οΈβ£ Straighten the thread and measure its length with a scale.
π§΅ Example:
If the curved thread length measures 25 cm, then π The length of the curved part = 25 cm.
π‘ Did You Know?
When you use a thread to measure curved surfaces, you are finding the circumference β thatβs how we also measure the round edges of plates or lids!
π Q.7. Measure the height of your friend and express it in: (i) metres (ii) centimetres, and (iii) millimetres.
Show Answer
Answer: Letβs say the height of your friend is 1.4 metres.
(i) In metres (m) = 1.4 m
(ii) In centimetres (cm) = 1.4 Γ 100 = 140 cm
(iii) In millimetres (mm) = 140 Γ 10 = 1400 mm
β
Therefore, height = 1.4 m = 140 cm = 1400 mm
π‘ Did You Know?
πββοΈ The average height of a Class 6 student is around 1.4 to 1.5 metres β which equals about the height of a door handle!
πͺ Q.8. You are given a coin. Estimate how many coins are required to be placed one after the other, lengthwise, without leaving any gap, to cover the whole length of one side of a notebook. Verify your estimate by measuring with a 15-cm scale.
Show Answer
Answer:
Step 1: Estimate
Letβs say the notebook side = 15 cm, and the diameter of one coin β 2.5 cm.
π Estimated number of coins = 15 Γ· 2.5 = 6 coins.
Step 2: Verify
Place coins in a line along the notebook side. If the actual count = 6 coins, the estimate was correct!
π‘ Did You Know?
π Activities like this help you compare measurements practically β a fun way to understand division and estimation in real life!
βοΈ Q.9. Give two examples each for linear, circular, and oscillatory motion.
Show Answer
Answer:
πΉ Type of Motion
π Examples
Linear Motion (moving in a straight line)
(i) A car moving on a straight road π
(ii) A train moving on a straight track π
Circular Motion (moving around a fixed point)
(i) The blades of a fan π
(ii) The hands of a clock β°
Oscillatory Motion (back-and-forth movement)
(i) A swinging pendulum β³
(ii) A child on a swing π
π‘ Did You Know?
π§ Earthβs rotation around its axis is an example of circular motion, while its back-and-forth shaking during earthquakes is oscillatory motion!
π Q.10. Observe different objects around you. It is easier to express the lengths of some objects in millimetres (mm), some in centimetres (cm), and some in metres (m). Make a list of three objects in each category and enter them in the given table.
Show Answer
Answer:
π§© Size (Unit)
π Examples of Objects
mm (millimetres)
βοΈ Thickness of a pencil lead
π Thickness of a page
π Diameter of a small bead
cm (centimetres)
π Length of an eraser
π Width of a notebook
π Diameter of an apple
m (metres)
πͺ Height of a door
πͺ Length of a classroom
πΆββοΈ Height of a person
π‘ Did You Know?
π Scientists and engineers use different metric units depending on the size of the object β from micrometres (ΞΌm) for bacteria to kilometres (km) for long distances like roads and rivers!
π’ Q.11. A roller coaster track is made in the shape shown in the figure. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the roller coaster and the corresponding portions of the track.
Show Answer
Answer: The ball shows different types of motion on different parts of the track:
π€ Portion of Track
βοΈ Type of Motion
π¬ Explanation
A β B β C
Linear Motion π€οΈ
The ball moves in a straight, downward path along the sloping track.
C β D β E
Circular Motion π
The ball moves in a loop β going around a curved path forming a circle.
E β F
Linear Motion π§
The ball again moves in a straight line after leaving the loop.
π‘ Did You Know?
π’ Roller coasters are real-life examples of combined motion β they include linear, circular, and curved motion all in one ride! Engineers use the laws of motion and gravity to design safe and thrilling coaster loops!
π Q.12. Tasneem wants to make a metre scale by herself. She considers the following materials for it: plywood, paper, cloth, stretchable rubber, and steel. Which of these should she not use and why?
Show Answer
Answer: Tasneem should not use cloth and stretchable rubber.
Reason: Cloth and rubber are flexible and stretchable, so their length changes when pulled or stretched. They cannot give accurate measurements.
Best materials: She should use steel or plywood, because they are rigid and non-stretchable, ensuring correct and reliable measurements.
π‘ Did You Know?
π Measuring tapes used by engineers and carpenters are usually made of steel because it does not stretch and gives precise readings even for long distances!
π Q.13. Think, design and develop a card game on conversion of units of length to play with your friends.
Show Answer
Answer: Measure Master β a simple card game to practice length conversions.
Materials: 20β30 cards (paper or thin cardboard), pen/marker.
How to make cards:
β’ Write a conversion question on the front and the correct answer on the back.
β’ Examples: Front: β1 km = ? mβ β Back: β1000 mβ; Front: β50 cm = ? mmβ β Back: β500 mmβ.
How to play:
1οΈβ£ Shuffle cards and keep them face down.
2οΈβ£ Each player picks a card and says the conversion aloud.
3οΈβ£ Correct answer β 1 point. Wrong β 0 points (optionally show the correct answer).
4οΈβ£ After all cards are used, the highest score wins.
Bonus round idea: Add βChallenge Cardsβ (e.g. βConvert 2.5 km to cmβ or βChange 1200 mm to mβ) with a 10-second time limit for extra points.
π‘ Did You Know?
Games like this make metric conversions easy to remember and turn learning into a fun group activity!
π Q.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.
Show Answer
Answer: Hereβs a sample table showing different measuring tools and the smallest value each can measure π
| π§° Measuring Tool | π Place Found | π’ Smallest Value That Can Be Measured | π¬ Used For |
|---|---|---|---|
| Ruler (Scale) | School geometry box | 1 millimetre (mm) | Measuring small lengths (books, pencils) |
| Measuring Tape | Home / Toolbox | 1 millimetre (mm) or 0.1 cm | Measuring longer distances (cloth, furniture) |
| Steel Tape (Engineerβs tape) | Workshop / School lab | 1 millimetre (mm) | Measuring precise lengths of metal rods or objects |
| Tailorβs Tape | Home (sewing kit) | 1 millimetre (mm) | Measuring cloth or body measurements |
| Meter Rod | School science lab | 1 centimetre (cm) | Measuring classroom objects or table length |
π‘ Did You Know?
π The smallest value that a scale can measure is called its least count. For most normal rulers, the least count is 1 mm, but for very fine instruments like a vernier caliper, it can be 0.01 mm!
π Q.5. Suppose the distance between your school and home is 1.5 km. Express it in metres.
Show Answer
π Q.5. Suppose the distance between your school and home is 1.5 km. Express it in metres.
Answer: We know that,
π 1 kilometre (km) = 1000 metres (m)
So,
1.5 km = 1.5 Γ 1000 m = 1500 metres
β
Therefore, the distance between school and home = 1500 m
π‘ Did You Know?
πΆββοΈ On average, a person walks about 80 metres in one minute β so, to cover 1.5 km, it takes roughly 18β20 minutes of walking!
π§΄ Q.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.
Show Answer
π§΄ Q.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.
Answer: We can measure the curved part using a thread instead of a ruler.
Steps:
1οΈβ£ Take a piece of thread and place it along the curved edge of the base.
2οΈβ£ Mark the starting and ending points on the thread.
3οΈβ£ Straighten the thread and measure its length with a scale.
1οΈβ£ Take a piece of thread and place it along the curved edge of the base.
2οΈβ£ Mark the starting and ending points on the thread.
3οΈβ£ Straighten the thread and measure its length with a scale.
π§΅ Example:
If the curved thread length measures 25 cm, then π The length of the curved part = 25 cm.
If the curved thread length measures 25 cm, then π The length of the curved part = 25 cm.
π‘ Did You Know?
When you use a thread to measure curved surfaces, you are finding the circumference β thatβs how we also measure the round edges of plates or lids!
π Q.7. Measure the height of your friend and express it in: (i) metres (ii) centimetres, and (iii) millimetres.
Show Answer
π Q.7. Measure the height of your friend and express it in: (i) metres (ii) centimetres, and (iii) millimetres.
Answer: Letβs say the height of your friend is 1.4 metres.
(i) In metres (m) = 1.4 m
(ii) In centimetres (cm) = 1.4 Γ 100 = 140 cm
(iii) In millimetres (mm) = 140 Γ 10 = 1400 mm
β
Therefore, height = 1.4 m = 140 cm = 1400 mm
π‘ Did You Know?
πββοΈ The average height of a Class 6 student is around 1.4 to 1.5 metres β which equals about the height of a door handle!
πͺ Q.8. You are given a coin. Estimate how many coins are required to be placed one after the other, lengthwise, without leaving any gap, to cover the whole length of one side of a notebook. Verify your estimate by measuring with a 15-cm scale.
Show Answer
πͺ Q.8. You are given a coin. Estimate how many coins are required to be placed one after the other, lengthwise, without leaving any gap, to cover the whole length of one side of a notebook. Verify your estimate by measuring with a 15-cm scale.
Answer:
Step 1: Estimate
Letβs say the notebook side = 15 cm, and the diameter of one coin β 2.5 cm.
π Estimated number of coins = 15 Γ· 2.5 = 6 coins.
Letβs say the notebook side = 15 cm, and the diameter of one coin β 2.5 cm.
π Estimated number of coins = 15 Γ· 2.5 = 6 coins.
Step 2: Verify
Place coins in a line along the notebook side. If the actual count = 6 coins, the estimate was correct!
Place coins in a line along the notebook side. If the actual count = 6 coins, the estimate was correct!
π‘ Did You Know?
π Activities like this help you compare measurements practically β a fun way to understand division and estimation in real life!
βοΈ Q.9. Give two examples each for linear, circular, and oscillatory motion.
Show Answer
βοΈ Q.9. Give two examples each for linear, circular, and oscillatory motion.
Answer:
| πΉ Type of Motion | π Examples |
|---|---|
| Linear Motion (moving in a straight line) | (i) A car moving on a straight road π (ii) A train moving on a straight track π |
| Circular Motion (moving around a fixed point) | (i) The blades of a fan π (ii) The hands of a clock β° |
| Oscillatory Motion (back-and-forth movement) | (i) A swinging pendulum β³ (ii) A child on a swing π |
π‘ Did You Know?
π§ Earthβs rotation around its axis is an example of circular motion, while its back-and-forth shaking during earthquakes is oscillatory motion!
π Q.10. Observe different objects around you. It is easier to express the lengths of some objects in millimetres (mm), some in centimetres (cm), and some in metres (m). Make a list of three objects in each category and enter them in the given table.
Show Answer
π Q.10. Observe different objects around you. It is easier to express the lengths of some objects in millimetres (mm), some in centimetres (cm), and some in metres (m). Make a list of three objects in each category and enter them in the given table.
Answer:
| π§© Size (Unit) | π Examples of Objects |
|---|---|
| mm (millimetres) | βοΈ Thickness of a pencil lead π Thickness of a page π Diameter of a small bead |
| cm (centimetres) | π Length of an eraser π Width of a notebook π Diameter of an apple |
| m (metres) | πͺ Height of a door πͺ Length of a classroom πΆββοΈ Height of a person |
π‘ Did You Know?
π Scientists and engineers use different metric units depending on the size of the object β from micrometres (ΞΌm) for bacteria to kilometres (km) for long distances like roads and rivers!
π’ Q.11. A roller coaster track is made in the shape shown in the figure. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the roller coaster and the corresponding portions of the track.
Show Answer
π’ Q.11. A roller coaster track is made in the shape shown in the figure. A ball starts from point A and escapes through point F. Identify the types of motion of the ball on the roller coaster and the corresponding portions of the track.
Answer: The ball shows different types of motion on different parts of the track:
| π€ Portion of Track | βοΈ Type of Motion | π¬ Explanation |
|---|---|---|
| A β B β C | Linear Motion π€οΈ | The ball moves in a straight, downward path along the sloping track. |
| C β D β E | Circular Motion π | The ball moves in a loop β going around a curved path forming a circle. |
| E β F | Linear Motion π§ | The ball again moves in a straight line after leaving the loop. |
π‘ Did You Know?
π’ Roller coasters are real-life examples of combined motion β they include linear, circular, and curved motion all in one ride! Engineers use the laws of motion and gravity to design safe and thrilling coaster loops!
π Q.12. Tasneem wants to make a metre scale by herself. She considers the following materials for it: plywood, paper, cloth, stretchable rubber, and steel. Which of these should she not use and why?
Show Answer
π Q.12. Tasneem wants to make a metre scale by herself. She considers the following materials for it: plywood, paper, cloth, stretchable rubber, and steel. Which of these should she not use and why?
Answer: Tasneem should not use cloth and stretchable rubber.
Reason: Cloth and rubber are flexible and stretchable, so their length changes when pulled or stretched. They cannot give accurate measurements.
Best materials: She should use steel or plywood, because they are rigid and non-stretchable, ensuring correct and reliable measurements.
π‘ Did You Know?
π Measuring tapes used by engineers and carpenters are usually made of steel because it does not stretch and gives precise readings even for long distances!
π Q.13. Think, design and develop a card game on conversion of units of length to play with your friends.
Show Answer
π Q.13. Think, design and develop a card game on conversion of units of length to play with your friends.
Answer: Measure Master β a simple card game to practice length conversions.
Materials: 20β30 cards (paper or thin cardboard), pen/marker.
How to make cards:
β’ Write a conversion question on the front and the correct answer on the back.
β’ Examples: Front: β1 km = ? mβ β Back: β1000 mβ; Front: β50 cm = ? mmβ β Back: β500 mmβ.
β’ Write a conversion question on the front and the correct answer on the back.
β’ Examples: Front: β1 km = ? mβ β Back: β1000 mβ; Front: β50 cm = ? mmβ β Back: β500 mmβ.
How to play:
1οΈβ£ Shuffle cards and keep them face down.
2οΈβ£ Each player picks a card and says the conversion aloud.
3οΈβ£ Correct answer β 1 point. Wrong β 0 points (optionally show the correct answer).
4οΈβ£ After all cards are used, the highest score wins.
1οΈβ£ Shuffle cards and keep them face down.
2οΈβ£ Each player picks a card and says the conversion aloud.
3οΈβ£ Correct answer β 1 point. Wrong β 0 points (optionally show the correct answer).
4οΈβ£ After all cards are used, the highest score wins.
Bonus round idea: Add βChallenge Cardsβ (e.g. βConvert 2.5 km to cmβ or βChange 1200 mm to mβ) with a 10-second time limit for extra points.
π‘ Did You Know?
Games like this make metric conversions easy to remember and turn learning into a fun group activity!
π Explore More Class 6 Chapters (Questions and Answers)
πChapter 1 β The Wonderful World of Science
π¦Chapter 2 β Diversity in the Living World
π₯Chapter 3 β Mindful Eating
π§²Chapter 4 β Exploring Magnets
πChapter 5 β Measurement of Length & Motion
π§±Chapter 6 β Materials Around Us
π‘οΈChapter 7 β Temperature & Measurement
π§Chapter 8 β States of Water
βοΈChapter 9 β Methods of Separation
πΎChapter 10 β Living Creatures
πΏChapter 11 β Nature's Treasures
πChapter 12 β Beyond Earth
