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Measurement and Kinematics for Singapore N(A)-Level Science (Physics) 5105/5106: SI base quantities and units, prefixes, measuring length and time, speed, velocity and acceleration, and reading distance-time and speed-time graphs including free fall

A Singapore N(A)-Level Science (Physics) overview of Measurement and Kinematics (SEAB 5105/5106). It covers the SI base quantities and units, common prefixes and measuring instruments, the definitions of speed, velocity and acceleration with one-step calculations, and how to read distance-time and speed-time graphs, including free fall and air resistance.

Generated by Claude Opus 4.86 min readSEAB-5105

Reviewed by: AI editorial process; not yet individually human-reviewed

Jump to a section
  1. What this module covers
  2. Physical quantities and SI units
  3. Speed, velocity and acceleration
  4. Motion graphs and free fall
  5. How this module is examined
  6. Check your knowledge

What this module covers

Measurement and Kinematics is the starting point of N(A)-Level Science (Physics) 5105/5106. It gives you the language of measurement, the SI base quantities and units, and the prefixes and instruments you use in the laboratory. It then describes motion using speed, velocity and acceleration, and shows how distance-time and speed-time graphs turn a story of movement into a picture you can read.

Everything later in the course is measured, so getting units and instruments right here pays off across the whole syllabus. The dot points below each carry full worked answers and practice questions.

Physical quantities and SI units

Physical quantities and SI units sets out the base quantities you need: length in metres, mass in kilograms and time in seconds. It also covers prefixes such as milli, centi and kilo, and how to choose the right instrument, a ruler or measuring tape for length and a stopwatch for time, with sensible precision.

Speed, velocity and acceleration

Speed, velocity and acceleration defines the three core quantities of motion. Speed is distance divided by time, velocity is speed in a stated direction, and acceleration is the rate of change of velocity. The one-step formulas are

speed=distancetime,a=vut,\text{speed} = \frac{\text{distance}}{\text{time}}, \qquad a = \frac{v - u}{t},

where uu is the starting speed and vv is the final speed.

Motion graphs and free fall

Motion graphs and free fall shows how graphs describe motion. On a distance-time graph the gradient is the speed: a steeper line means faster motion and a flat line means the object is at rest. On a speed-time graph the gradient is the acceleration and the area underneath is the distance travelled.

The module also covers free fall, the motion of an object under gravity alone. Near Earth this acceleration is about 10 m s210\ \text{m s}^{-2}. With air resistance, a falling object speeds up until the air resistance grows to equal its weight, after which it falls at a steady terminal velocity.

How this module is examined

  • Units and prefixes. Quote the correct SI unit and convert prefixes such as 1 km=1000 m1\ \text{km} = 1000\ \text{m} before calculating.
  • Read the gradient. Speed is the gradient of a distance-time graph; acceleration is the gradient of a speed-time graph.
  • Use the area. The distance travelled is the area under a speed-time graph, found as a rectangle, triangle or trapezium.

Check your knowledge

Recall and calculation questions across the module. Attempt them, then check the worked solutions.

  1. State the SI unit of length, mass and time. (3 marks)
  2. A runner covers 100 m100\ \text{m} in 20 s20\ \text{s}. Calculate the average speed. (2 marks)
  3. A cyclist slows from 12 m s112\ \text{m s}^{-1} to 0 m s10\ \text{m s}^{-1} in 4.0 s4.0\ \text{s}. Calculate the acceleration. (2 marks)
  4. State what the gradient of a distance-time graph represents. (1 mark)
  5. State what is meant by free fall. (1 mark)

Sources & how we know this

  • physics
  • sg-n-level
  • n-level-science
  • seab
  • 5105
  • measurement
  • kinematics
  • motion-graphs
  • 2026