AQA · Mathematics · 8300

GCSE Maths: Angles: given bearings from two points

Geometry & Measures · AQA GCSE Maths (8300). Cards are generated from the Corbettmaths textbook exercise and practice questions for Angles: given bearings from two points (Corbettmaths Video 27), and every card links back to the exact page it came from. Practice tests are drawn from this deck’s own cards. Source material © Corbettmaths — used with attribution.

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  1. How many digits must a three-figure bearing always have?

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    Three digits (e.g., 025° not 25°). Leading zeros are added if necessary.

  2. Bearings are always measured clockwise from ?.

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    north

  3. What is the three-figure bearing for the direction North?

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    000°

  4. What is the three-figure bearing for the direction East?

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    090°

  5. What is the three-figure bearing for the direction South?

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    180°

  6. What is the three-figure bearing for the direction West?

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    270°

  7. What is the three-figure bearing for South-East?

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    135°

  8. If the bearing of A from B is 025°, how do you calculate the bearing of B from A?

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    Add or subtract 180°. In this case: 025° + 180° = 205°.

  9. If the bearing of A from B is 315°, what is the bearing of B from A?

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    135° (calculated as 315° - 180°).

  10. How can you locate an object's position when given its bearing from two different points?

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    Draw bearing lines from both points; the object is located where the two lines intersect.

  11. When measuring a bearing, from which direction must you start measuring the angle?

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    From north, measuring clockwise.

  12. What is the three-figure bearing for North-West?

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    315°

  13. What does a map scale of 1 : 10,000 mean?

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    1 unit on the map represents 10,000 of the same units in reality.

  14. If a map has scale 1 : 10,000 and two points are 5 cm apart on the map, what is the actual distance in metres?

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    500 metres. (5 cm × 10,000 = 50,000 cm = 500 m)

  15. A boat travels at 15 km/h for 2 hours. How far does it travel?

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    30 km. Distance = speed × time = 15 km/h × 2 h = 30 km.

  16. Two boats leave the same port at 6 am, sailing on different bearings at different speeds. What information is needed to find how far apart they are at 8 am?

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    The bearing and speed of each boat, the time elapsed, and the scale of the diagram. Calculate each boat's position, then measure or calculate the distance between them.

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