Vectors Proofs Higher GCSE Questions AQA These questions
- Slides: 11
Vectors – Proofs – Higher – GCSE Questions – AQA These questions are the same format as previous GCSE exams. COPY means they use the exact same numbers as the original GCSE question. Otherwise, they are clone questions using different numbers. The worksheets are provided in 2 sizes.
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AQA Higher: June 2017 Paper 2, Q 23 1 A C 4 a − b A C Not drawn accurately 4 a − b 5 a − 3 b Not drawn accurately 5 a − 3 b D B B 4 b − 8 a Is ACD a straight line? Show working to support your answer. Answer D 4 b − 8 a Is ACD a straight line? [3 marks] Show working to support your answer. Answer [3 marks]
AQA Higher: November 2017 Paper 2, Q 26 1 AQA Higher: November 2017 Paper 2, Q 26 ABCDE is a pentagon. 1 a B ABCDE is a pentagon. C A a B C A 2 b 2 b b − 2 a D 3 a − 3 b E D Not drawn accurately Show that ABDE is a parallelogram 3 a − 3 b E Not drawn accurately Show that ABDE is a parallelogram [3 marks]
AQA Higher: June 2017 Paper 2, Q 23 1 A C 4 a − b Not drawn accurately 5 a − 3 b D B 4 b − 8 a Is ACD a straight line? Show working to support your answer. Answer [3 marks]
AQA Higher: November 2017 Paper 2, Q 26 1 ABCDE is a pentagon. a B C A 2 b b − 2 a D 3 a − 3 b E Not drawn accurately Show that ABDE is a parallelogram [3 marks]
AQA Higher: June 2017 Paper 2, Q 23 1 A C 4 a − b Not drawn accurately 5 a − 3 b D B 4 b − 8 a Is ACD a straight line? Show working to support your answer. [3 marks] Are AC and CD parallel? AC = 4 a – b – (5 a – 3 b) = 4 a – b – 5 a + 3 b = 2 b – a AC × 3 = 6 b – 3 a 3(AC) = CD CD = 5 a – 3 b + (4 b – 8 a) = 5 a – 3 b + 4 b – 8 a = 6 b – 3 a Yes, they are parallel. ACD is a straight line. Answer
AQA Higher: November 2017 Paper 2, Q 26 1 ABCDE is a pentagon. a B C A 2 b b − 2 a D 3 a − 3 b E Show that ABDE is a parallelogram AB = ED AE = BD AB = (b − 2 a) + (2 b) + (−a) = 3 b − 3 a ED = −(3 a − 3 b) = 3 b-3 a So, AB = ED Parallel BD = (a) + (− 2 b) = a − 2 b AE = (b − 2 a) + (3 a − 3 b) = a − 2 b So, BD = AE Parallel Not drawn accurately [3 marks]
Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated . Please feel free to email: tom@goteachmaths. co. uk
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