Measurement of Length and Motion Class 6 Notes

Measurement of Length and Motion Class 6 Notes – Here, we will share Measurement of Length and Motion Class 6 Notes and Exercise questions and answers. if you are searching for Measurement of Length and Motion Class 6 Notes and worksheet Solutions, then you are at the right place. queryexpress provides the best solutions to Class 6 Science (New Edition 2024-25).

Measurement of Length and Motion Class 6 Notes

Also, Read

  1. Diversity in the Living World Class 6 Notes
  2. Wonderful World of Science Class 6 Chapter 1 MCQs
  3. The Wonderful World of Science Class 6 Notes
  4. Diversity in the Living World Class 6 Chapter 2 MCQs
  5. Diversity in the Living World Class 6 Extra Questions
  6. Locating Places on the Earth Class 6 Chapter 1 Notes

Class 6 Chapter 5 Measurement of Length and Motion Notes and Solutions

Deepa and her friends discuss various traditional ways of measuring lengths:

  • Hardeep mentions how his grandmother uses her arm’s length to measure cloth.
  • Padma talks about farmers measuring their fields by counting strides.
  • Anish adds that farmers sometimes use the length of their feet for measurement.

Curious, the friends decide to measure the length of their classroom table using handspans, a method they refer to as “balisht.” They quickly realize that the number of handspans varies for each person because their handspans are different sizes. This leads them to understand the need for standard units of measurement.

In ancient India, units like angula (finger width), dhanusa, and yojana were used for measurements. Craftspeople like carpenters and tailors still use traditional units like angula. Even in the Harappan Civilization, objects with scale markings have been found, suggesting the use of measurement tools.

To avoid confusion for trading and travelling, the need for standard units of measurement became apparent. Due to this International System of Units (SI units) is developed where the standard unit of length is the metre, symbolized as m.

  • 1 metre (m) is divided into 100 equal parts, called centimeters (cm).
  • 1 centimetre (cm) is further divided into 10 equal parts, called millimetres (mm).
  • 1 kilometre (km) equals 1000 metres, used for measuring larger distances.

Some scales also have markings in inches (where 1 inch = 2.54 cm), a unit still used by some people today.

When measuring lengths, it is important to use the appropriate scale and ensure proper technique:

Using the Right Scale:

    1. Use a 15-cm scale to measure small objects like a pencil.
    2. Use a metre scale or measuring tape for larger measurements like the height of a room.

    Proper Scale Placement:

    1. Place the scale in contact with the object along its length.

    Correct Eye Position:

    1. Ensure your eye is directly above the point you are measuring to avoid parallax errors.

    Measuring with Broken Scales:

    1. If the scale’s ends are broken, use another full mark (like 1.0 cm) for measurement and subtract this from the other end’s reading.

    Writing Measurements Correctly:

      1. Always leave a space between the number and the unit (e.g., 10 cm).
      2. Units like km, m, cm, and mm are written in lowercase, without a period after the symbol.

      Measuring curved lines requires a flexible measuring tape or a thread. For example, when Anish and his parents put up string lights on the arches of their verandah, they could have used a flexible measuring tape to measure the required length.

      Understanding position requires using a reference point. For instance, when Deepa and her friends debate whether the garden is closer than the school, their conclusions vary because they each consider the distance from their own homes. If they had used a common reference point, like the bus stand, their observations would have been the same.

      Similarly, Padma realizes the significance of reference points while reading kilometre stones on her way to Delhi. When a stone reads “Delhi 70 km,” it indicates her position is 70 km from Delhi, with Delhi as the reference point.

      Activity 5.2:

      • Objective: Identify five objects in motion and five at rest.
      • Observation: Record and justify how you determined whether an object was in motion or at rest.
      • Conclusion: An object is in motion if its position changes with time relative to a reference point. If the position does not change, the object is at rest.

      Linear Motion:

      • Dropping an eraser or an orange. Objects falling straight down or moving in a straight line demonstrate linear motion.

      Circular Motion:

      • Whirling an eraser tied to a thread. Objects moving in a circular path, like swings or merry-go-rounds, are the examples of circular motion.

      Oscillatory Motion:

      • Releasing an eraser hanging from a thread to observe to-and-fro motion, similar to a swing.
      • Pressing and releasing a thin metal strip to observe up-and-down motion, which is another example of oscillatory motion.

      Activity 5.7:

      Objective: Visit a children’s park to observe and classify different types of motion as linear, circular, or oscillatory. Justify the classification based on the observed motion patterns.

      1. Visit the Park:
        • Go to a nearby children’s park where various playground equipment and activities are available.
      2. Observe Different Objects:
        • Look around the park and observe different objects, play equipment, and activities that are in motion.
        • Focus on swings, slides, merry-go-rounds, see-saws, and people running or walking.
      3. Classify the Motions:
        • Linear Motion: Identify objects or people moving in straight paths.
          • Examples:
            • Children running in a straight line.
            • A slide where children slide straight down.
          • Justification: The motion follows a straight path from one point to another without any change in direction.
        • Circular Motion: Observe objects that are moving along a curved or circular path.
          • Examples:
            • A merry-go-round rotating.
            • A child cycling around a circular path.
          • Justification: The object follows a curved or circular trajectory, continuously changing direction while maintaining a fixed distance from the center.
        • Oscillatory Motion: Spot objects that move back and forth around a fixed point.
          • Examples:
            • A swing moving to and fro.
            • A see-saw moving up and down.
          • Justification: The motion involves a repetitive back-and-forth movement around a central point, similar to a pendulum.
      4. Record Your Observations:
        • Make a table to record the observed motions and their classification:
      Object/ActivityType of MotionJustification
      Children running on trackLinearMovement occurs in a straight path with no change in direction.
      Merry-go-roundCircularFollows a circular path, with a constant change in direction.
      SwingOscillatoryMoves back and forth around a fixed point, like a pendulum.
      SlideLinearChildren move straight down from top to bottom.
      See-sawOscillatoryAlternating up and down movement around a central pivot.
      Activity

      Class 6 Chapter 5 Measurement of Length and Motion questions and answers

      Column IColumn II
      Distance between Delhi and Lucknowkilometre
      Thickness of a coinmillimetre
      Length of an erasercentimetre
      Length of school groundmetre
      Match the Lengths with the Units

      2. True or False:

      (i) The motion of a car moving on a straight road is an example of linear motion. [True]

      (ii) Any object which is changing its position with respect to a reference point with time is said to be in motion. [True]

      (iii) 1 km = 100 cm [False]
      (Correct conversion: 1 km = 1000 m = 100,000 cm)

      3. Which of the following is not a standard unit of measuring length?

      (iv) Handspan
      (Handspan is not a standard unit of measurement; the others are all standard units of length.)

      4. Search for Different Scales or Measuring Tapes

      Create a table like this to record your observations:

      Scale/Measuring TapeSmallest Measurable Value
      15-cm ruler1 mm
      30-cm ruler1 mm
      Measuring tape (3 metres)1 mm
      Tailor’s measuring tape1 mm
      Kitchen scale (ruler)1 mm
      Different Scales or Measuring Tapes

      5. Convert Distance from Kilometres to Metres

      • Distance between your school and home = 1.5 km
      • To convert to metres: 1.5 km=1.5×1000 m=1500 m1.5 \text{ km} = 1.5 \times 1000 \text{ m} = 1500 \text{ m}1.5 km=1.5×1000 m=1500 m

      6. Measure the Curved Part of the Base of a Tumbler or Bottle

      • Use a flexible measuring tape or a thread to measure the curved part of the base.
      • Record the measurement (e.g., “The length of the curved part of the base is X cm or Y mm“).

      Measure the height and express it in different units:

      UnitMeasurement
      Metres (m)e.g., 1.4 m
      Centimetres (cm)e.g., 140 cm
      Millimetres (mm)e.g., 1400 mm
      Measure the height and express it in different units
      1. Estimate: Guess how many coins would be needed to cover the length of the notebook.
      2. Measure: Measure the length of one side of the notebook and the diameter of one coin using a 15-cm ruler.
      3. Calculation:
        • Length of notebook side (in cm) ÷ Diameter of one coin (in cm) = Number of coins needed
      4. Verification: Compare your estimate with the actual calculated value.

      Linear Motion:

      • A car moving on a straight road.
      • A ball rolling down a straight slope.

      Circular Motion:

      • A ceiling fan in motion.
      • A merry-go-round.

      Oscillatory Motion:

      • A pendulum swinging.
      • A child on a swing.

      Create a table to list objects based on the appropriate measurement units:

      Objects (in mm)Objects (in cm)Objects (in m)
      Thickness of a coinLength of a pencilHeight of a door
      Diameter of a buttonWidth of a notebookLength of a classroom
      Thickness of a credit cardLength of a spoonHeight of a basketball hoop
      Categorizing Objects by Length Measurement Unit

      For a ball starting from point A and moving through to point F on a rollercoaster track, the types of motion and corresponding track portions could be as follows:

      • Linear Motion: The ball moves in a straight line between points where the track is straight. For example, if the track has a straight section between points B and C, the motion here is linear.
      • Circular Motion: The ball moves in a circular path around curved sections of the track. For example, between points C and D or E and F, where the track curves.
      • Oscillatory Motion: Although not typical for a rollercoaster, if the ball oscillates back and forth in a section, it could exhibit oscillatory motion. However, this is less common in a rollercoaster context.

      Tasneem should not use stretchable rubber or cloth to make a metre scale because:

      • Stretchable Rubber: It can stretch and change its length, leading to inaccurate measurements.
      • Cloth: While not as stretchable as rubber, it can still bend or warp, causing inaccuracies.

      Plywood and steel are more appropriate because they are rigid and maintain their shape, ensuring consistent and accurate measurements.

      Leave a Comment