Worked Solution & Mark Scheme (3 marks)
Real distance = 7.5 × 4 = 30 km A1
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Free Printable Bearings PDF Worksheets, Revision Guide & GCSE Past Paper Questions (Grade 4)
Download free bearings worksheets (PDF), GCSE maths past paper questions and worked solutions for Bearings (4R). This is a Grade 4 geometry topic from the GCSE questions by topic collection for Foundation and Higher tier crossover GCSE Maths (Edexcel, AQA, OCR and IGCSE).
The free PDF worksheets table below brings together printable question booklets (Qs) and worked answers or mark schemes (Ans) from Maths Genie, Maths4Everyone, Corbett Maths, Maths Made Easy, Dr Frost, Naiker Maths, Maths DIY, Dr Austin, 1st Class Maths, Metatutor, GCSE Maths Rocket, E Classroom and PMT, along with past paper question booklets.
Below the worksheet links you can read our bearings revision notes and worked examples with diagrams, try real GCSE past paper bearings questions with step-by-step solutions, or download a PDF of all bearings worksheet links.
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GCSE past paper questions & solutions
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Graded exam questions & solutions
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GCSE 9–1 practice booklet & solutions
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Practice Questions & answers
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Textbook Exercise & answers
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MME worksheet & model answers
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GCSE worksheet & solutions
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Exam question booklet & solutions
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Exam-style booklet & solutions
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Dr Austin (1)
Practice grid / worksheet & answers
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Dr Austin (2)
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Dr Austin (3)
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1st Class Maths (Edxl)
Edexcel exam questions & solutions
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1st Class Maths (AQA)
AQA exam questions & solutions
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Topic worksheet & worked solutions
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Practice questions & answers
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GCSE topic booklet & answers
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PMT (Edxl)
Edexcel GCSE topic questions & solutions
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PMT (AQA)
AQA GCSE topic questions & solutions
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PMT (IGCSE)
Edexcel IGCSE topic questions & solutions
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GeoGebra interactive resource
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Explanation:
Every bearing must obey three rules: (1) measure from North, (2) measure clockwise, and (3) write the answer as 3 digits (e.g. 45° must be written as 045°). Look carefully at the word “from”: for the bearing of B from A, stand at A and measure clockwise from the North line at A.
Because North lines are parallel, the interior angles between two North lines are co-interior angles and add up to 180°. Use this (together with angles around a point = 360°) to calculate back bearings without a protractor.
Example 1: The bearing of ship B from port A is 065°. Work out the bearing of port A from ship B.
Example 2: Town Q is on a bearing of 295° from Town P. Work out the bearing of Town P from Town Q.