Bearings (Definition)

GCSE Measures bearings direction
\( \text{Bearings are measured clockwise from North, as 3-digit angles} \)

Statement

Bearings describe directions in navigation and geometry. They are measured as angles clockwise from North and are always expressed as three-digit numbers, such as 045°, 120°, or 270°.

Why it’s true (short reason)

  • North is the fixed reference direction for navigation.
  • Measuring clockwise ensures consistency.
  • Using 3 digits removes ambiguity, so 45° becomes 045°.

Recipe (how to use it)

  1. Draw a North line at the point of origin.
  2. Measure the angle clockwise from North to the direction of travel.
  3. Write the bearing as a 3-digit number (e.g. 75° → 075°).

Spotting it

You will see bearings in questions involving:

  • Maps and navigation problems.
  • Geometry questions about directions.
  • Angles between places, ships, or aircraft.

Common pairings

  • Scale drawings of maps.
  • Trigonometry for distances between places.
  • Compass directions (N, E, S, W).

Mini examples

  1. From town A, town B is due East. Bearing of B from A = 090°.
  2. A ship sails directly South. Bearing = 180°.
  3. A plane heads North-West (45° West of North). Bearing = 315°.

Pitfalls

  • Forgetting bearings must always be 3 digits.
  • Measuring anticlockwise instead of clockwise.
  • Mixing up “bearing of A from B” with “bearing of B from A” (they differ by 180°).

Exam strategy

  • Always start with a North line before measuring angles.
  • Use a protractor clockwise, not anticlockwise.
  • Write answers with 3 digits (e.g. 045° not 45°).
  • Check reciprocal bearings: they differ by 180°.

Summary

Bearings give precise directions by measuring clockwise from North. They avoid confusion by always using 3-digit numbers. They are widely used in maps, navigation, and geometry problems in exams.