AQA · Mathematics · 8300

GCSE Maths: Angles: bearings

Geometry & Measures · AQA GCSE Maths (8300). Cards are generated from the Corbettmaths textbook exercise and practice questions for Angles: bearings (Corbettmaths Video 26), 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 bearing have?

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    Three digits. Bearings are always written as three-figure bearings (e.g., 025° instead of 25°).

  2. The three-figure bearing for North is ?°.

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    000

  3. The three-figure bearing for East is ?°.

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    090

  4. The three-figure bearing for West is ?°.

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    270

  5. From which direction are bearings measured?

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    From North, measured clockwise.

  6. The three-figure bearing for South-East is ?°.

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    135

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

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    045°. North-East is halfway between North (000°) and East (090°).

  8. How do you find the reverse bearing when the original bearing is less than 180°?

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    Add 180° to the original bearing.

  9. How do you find the reverse bearing when the original bearing is greater than 180°?

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    Subtract 180° from the original bearing.

  10. When finding the position of a point given bearings from two different locations, what technique do you use?

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    Draw lines from each location at the given bearings; the point is where the two lines intersect.

  11. On a map with scale 1 : 10,000, a distance of 1 cm on the map represents ? in reality.

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    10,000 cm

  12. To convert a map distance to actual distance using a scale, what calculation do you perform?

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    Multiply the measured map distance by the scale factor. For example, with scale 1:10,000, multiply the cm measurement by 10,000.

  13. How do you find the bearing of point B from point A using a diagram?

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    Place a protractor at A with 0° pointing North, then measure the angle clockwise from North to the line AB.

  14. What is the bearing of due South?

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    180°

  15. If you walk from A to B on bearing X°, what is the back bearing (bearing from B to A)?

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    Add 180° to X if X < 180°, or subtract 180° from X if X ≥ 180°. This gives the opposite direction.

  16. To find how far apart two moving objects are after a given time, what steps do you follow?

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    Calculate each object's distance traveled (speed × time), plot their positions from the start using bearing and distance, then measure the straight-line distance between them using the scale.

  17. What does a bearing of 015° represent?

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    15° clockwise from North. Bearings are always given as three-digit angles measured clockwise from North.

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