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Measurement Simplified Revision Notes

Revision notes with simplified explanations to understand Measurement quickly and effectively.

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Measurement

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Measurement: The process of determining the size, length, or amount of something, typically using standard units.

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1. Units of Measurement

  • Units are used in science to show measurements.
  • Without units, numbers can be unclear. Units give meaning to numbers.
  • The SI unit is the standard unit used worldwide in science.
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SI Units: The International System of Units (SI) is the standard set of units used globally.

UnitSymbolMeasurement
MetremLength
KilogramkgMass
SecondsTime
KelvinKTemperature
MolemolAmount of Substance
AmpereAElectric Current
CandelacdLuminous Intensity

2. Length

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Length: The distance between two points. It is measured in units like metres (m), centimetres (cm), and millimetres (mm).

Length measures the distance between two points.

Common tools: Ruler, Metre stick, Trundle wheel, Vernier callipers, Opisometer.

  • Ruler and Metre stick: For straight lines.
  • Trundle wheel: For long, curved lines.
  • Opisometer: For short, curved lines on maps (often replaced by digital maps).
  • Vernier callipers: For measuring the diameter of circular objects.
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3. Mass

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Mass: The amount of matter in an object. It is measured in kilograms (kg), grams (g), and milligrams (mg).

  • Mass is the amount of matter in an object.
  • Common units: grams (g), kilograms (kg).
  • People often confuse mass with weight. Weight is a force (see the chapter on forces).
  • Tool for measuring mass: Mass balance (not weighing scales). image

4. Area

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Area: The amount of surface an object has. It is measured in square metres (m²), square centimetres (cm²), and square millimetres (mm²).

  • Area is the surface an object covers.

  • Common units: square metres (m²), square centimetres (cm²). Formulas:

    • Square/Rectangle: Length x Width
    • Circle: π x radius² (πr²) image

5. Volume

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Volume: The amount of space an object occupies. It is measured in cubic metres (m³), litres (L), and millilitres (mL).

  • Volume is the space an object occupies.
  • Common units: cubic metres (m³), cubic centimetres (cm³), millilitres (mL).
  • Tools for measuring volume: Graduated cylinder, pipette, graduated droppers.
  • Formula: Length x Width x Height

6. Calculating Area and Volume:

  • Area of Rectangle: Length × Width
  • Area of Triangle: ½ × Base × Height
  • Volume of Cuboid: Length × Width × Height
  • Volume of Cylinder: π × Radius² × Height

7. Measuring the Volume of an Irregular Solid

  1. Fill an overflow can to the spout.
  2. Lower the object gently into the can using a string to prevent splashing.
  3. Ensure the object is completely submerged.
  4. Collect the water that overflows into a graduated cylinder. This is the volume of the object.
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Density: The mass per unit volume of a substance. It is measured in kilograms per cubic metre (kg/m³) or grams per cubic centimetre (g/cm³)

8. The Meniscus

  • Liquids in containers form a curve at the edges, known as the meniscus.
  • This is more noticeable in narrow containers.
  • Always read the measurement at eye level, from the bottom of the meniscus.
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9. Error of Parallax

  • Parallax error occurs when you read a measurement from an angle, causing an inaccurate reading.
  • To avoid this, always read the measurement directly in front of the scale.

10. Measuring Instruments:

  • Ruler/Measuring Tape: Used for measuring length.
  • Balance Scale: Used for measuring mass.
  • Graduated Cylinder: Used for measuring the volume of liquids.
  • Stopwatch: Used for measuring time.
  • Thermometer: Used for measuring temperature. image

11. Accuracy and Precision:

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Accuracy: How close a measurement is to the true value.

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Precision: How close multiple measurements are to each other.

12. Significant Figures:

  • Significant figures indicate the precision of a measurement.
  • Example: 23.5 has three significant figures.

13. Practical Applications

1. Measuring Length:

  • Use a ruler or measuring tape for straight objects.

  • Use a trundle wheel for longer distances. 2. Measuring Mass:

  • Use a balance scale for small objects.

  • Use a digital scale for more precise measurements. 3. Measuring Volume:

  • Use a graduated cylinder for liquids.

  • Use the water displacement method for irregularly shaped objects. 4. Measuring Time:

  • Use a stopwatch for timing events.

  • Use a clock for longer durations. 5. Measuring Temperature:

  • Use a thermometer for liquids and gases.

  • Use a digital thermometer for more accurate readings.

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Temperature: A measure of how hot or cold something is. It is measured in degrees Celsius (°C) or Kelvin (K).

14. Important Points to Remember

  • Always use the correct unit for the type of measurement.
  • Ensure the measuring instrument is properly calibrated.
  • Take multiple measurements to ensure accuracy and precision.
  • Record measurements to the correct number of significant figures. Understanding measurement is crucial in science as it allows us to quantify and compare observations. By using standard units and precise instruments, we can ensure our measurements are accurate and reliable.

15. Mandatory Experiments

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To find the density of a regular solid

Hypothesis: The density of a regular solid can be achieved mathematically using a ruler + mass balance.

Method:

  1. Using a ruler, measure the length, width, and height of the object you are measuring.
  2. Using a mass balance, find the mass of the object.
  3. Record the measurements.
  4. Calculate volume: Length × width × height.
  5. Insert values into the density formula and calculate the density.
  6. Ensure the units are correct.
Formula:Density=massvolumeFormula: Density =\frac{\text{mass}}{\text{volume}}

Units: g/cm³

infoNote

To find the density of a liquid

Hypothesis: The density of a liquid can be achieved mathematically using a graduated cylinder + mass balance.

Method:

  1. Use a graduated cylinder to measure out 20mL of water. This is the volume.

  2. Place a beaker on a mass balance and zero it.

  3. Pour the water into the beaker and note the mass.

  4. Insert values into the density formula and calculate the density.

  5. Ensure the units are correct.

Formula:Density=massvolumeFormula: Density =\frac{\text{mass}}{\text{volume}}

Units: g/cm³

infoNote

To find the density of an irregular solid

Hypothesis: The density of an irregular solid can be achieved mathematically using a mass balance + overflow can.

Method:

  1. Fill an overflow can and place a graduated cylinder under the spout.
  2. Using a mass balance, find the mass of the object.
  3. Tie thread around the object to lower the stone or object gently into the overflow can to avoid splashing (loss of water).
  • Note: If the object doesn't sink, use a needle to fully submerge the object.
  1. Record the volume.
  2. Insert values into the density formula and calculate the density.
  3. Ensure the units are correct.
Formula:Density=massvolumeFormula: Density = \frac{\text{mass}}{\text{volume}}

Units: g/cm³

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