Vectors – Proofs – Higher – GCSE Questions – AQA

Slides:



Advertisements
Similar presentations
Linear Equations – Variable on Both Sides & Brackets
Advertisements

These questions are the same format as previous GCSE exams.
Multiples – Foundation – GCSE Questions
Square Numbers – Foundation – GCSE Questions
Standard Form – Multiplying & Dividing – Calculator
Fractions – Comparing – Foundation – GCSE Questions
Mixed Numbers – Dividing – Foundation – GCSE Questions
Error Intervals – Higher – GCSE Questions
Mean – Reverse – Higher – GCSE Questions
Standard Form – Multiplying & Dividing – Non-Calculator
Circle – Tangent Equation – Higher – GCSE Questions
Indices – Multiplying & Dividing – Higher – GCSE Questions
Standard Form – Non-Calculator – Foundation – GCSE Questions
Functions – With Indices – Substitution – Higher – GCSE Questions
Linear Graphs – Identifying – Foundation – GCSE Questions
Prime Factorisation – Index Form – Higher – GCSE Questions
Rounding Using Significant Figures – Foundation – GCSE Questions
Using a Calculator – Foundation – GCSE Questions – AQA
Fractions to Decimals – Foundation – GCSE Questions
Standard Form & Ordinary Numbers – Converting
BIDMAS – 4 – Foundation – GCSE Questions – AQA
Comparing Ratios – Foundation – GCSE Questions – AQA
Lines – Equation – Higher – GCSE Questions
Factors – Foundation – GCSE Questions – AQA
Decimals – Ordering – Higher – GCSE Questions – AQA
Rotation – Foundation – GCSE Questions – AQA
Ratio – Reverse – Higher – GCSE Questions – AQA
Standard Form & Ordinary Numbers – Converting
Similar Triangles – Higher – GCSE Questions – AQA
Circle – Vocabulary – Higher – GCSE Questions – AQA
Indices – Mixed – Foundation – GCSE Questions
Pressure, Force & Area – Higher – GCSE Questions – AQA
Translation – Higher – GCSE Questions – AQA
Cylinder – Volume – Higher – GCSE Questions – AQA
Bisectors – Line – Higher – GCSE Questions – AQA
Pie Charts – Higher – GCSE Questions – AQA
Mixed Numbers – Dividing – Higher – GCSE Questions
Circle – Area – Foundation – GCSE Questions – AQA
Indices – Fractional – Higher – GCSE Questions – AQA
Angles – Parallel Lines – Higher – GCSE Questions – AQA
Vectors – Substitution – Higher – GCSE Questions – AQA
Vectors – Substitution – Foundation – GCSE Questions – AQA
Symmetry – Foundation – GCSE Questions – AQA
Equivalence – Fractions, Decimals & Percentages
Similar Triangles – Foundation – GCSE Questions – AQA
These questions are the same format as previous GCSE exams.
Angles – Polygons – Mixed – Higher – GCSE Questions – AQA
Trigonomety – Without a Calculator – Higher – GCSE Questions – AQA
Indices – Mixed – Higher – GCSE Questions – AQA
Fractions to Decimals – Foundation – GCSE Questions – AQA
These questions are the same format as previous GCSE exams.
1 Digit Decimals – Multiplying – Higher – GCSE Questions
Ordinary Numbers to Standard Form – Higher – GCSE Questions – AQA
Sector – Area – Higher – GCSE Questions – AQA
Sphere – Volume – Foundation – GCSE Questions – AQA
Sphere – Volume – Higher – GCSE Questions – AQA
Recurring Decimals – Ordering – Higher – GCSE Questions – AQA
Man-Hours – Foundation – GCSE Questions – AQA
Prism – Volume – Higher – GCSE Questions – AQA
Mixed Numbers – Mixed – Higher – GCSE Questions
Reciprocals – Higher – GCSE Questions
Percentages to Fractions – Foundation – GCSE Questions – AQA
Indices – Brackets – Higher – GCSE Questions – AQA
Trigonometry – Sine & Cosine – Lengths – Higher – GCSE Questions – AQA
2 Digit Integers – Multiplying – Foundation – GCSE Questions – AQA
Proportion – Prices – Calculator – Foundation – GCSE Questions – AQA
Compound Shapes – Perimeter – Foundation – GCSE Questions – AQA
Recurring Decimals – Converting – Higher – GCSE Questions – AQA
Ratios to Fractions – Foundation – GCSE Questions – AQA
Inequalities – Higher – GCSE Questions – AQA
Presentation transcript:

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.

Printing To print handouts from slides - Select the slide from the left. Then click: File > Print > ‘Print Current Slide’ To print multiple slides - Click on a section title to highlight all those slides, or press ‘Ctrl’ at the same time as selecting slides to highlight more than one. Then click: File > Print > ‘Print Selection’ To print double-sided handouts - Highlight both slides before using ‘Print Selection’. Choose ‘Print on Both Sides’ and ‘Flip on Short Edge’.

AQA Higher: June 2017 Paper 2, Q23 AQA Higher: June 2017 Paper 2, Q23 C Not drawn accurately C Not drawn accurately 4a − b 4a − b 5a − 3b 5a − 3b D D B 4b − 8a B 4b − 8a Is ACD a straight line? Show working to support your answer. Is ACD a straight line? Show working to support your answer. [3 marks] [3 marks] Answer Answer

AQA Higher: November 2017 Paper 2, Q26 ABCDE is a pentagon. 1 ABCDE is a pentagon. B a C B a C A 2b A 2b b − 2a b − 2a D D 3a − 3b 3a − 3b Not drawn accurately Not drawn accurately E E Show that ABDE is a parallelogram Show that ABDE is a parallelogram [3 marks] [3 marks]

AQA Higher: June 2017 Paper 2, Q23 C Not drawn accurately 4a − b 5a − 3b D B 4b − 8a Is ACD a straight line? Show working to support your answer. [3 marks] Answer

AQA Higher: November 2017 Paper 2, Q26 ABCDE is a pentagon. B a C A 2b b − 2a D 3a − 3b Not drawn accurately E Show that ABDE is a parallelogram [3 marks]

Are AC and CD parallel? AC = 4a – b – (5a – 3b) = 4a – b – 5a + 3b AQA Higher: June 2017 Paper 2, Q23 1 A C Not drawn accurately 4a − b 5a − 3b D B 4b − 8a Is ACD a straight line? Show working to support your answer. [3 marks] Are AC and CD parallel? AC = 4a – b – (5a – 3b) = 4a – b – 5a + 3b = 2b – a AC × 3 = 6b – 3a CD = 5a – 3b + (4b – 8a) = 5a – 3b + 4b – 8a = 6b – 3a 3(AC) = CD Yes, they are parallel. ACD is a straight line. Answer

AB = (b − 2a) + (2b) + (−a) = 3b − 3a AQA Higher: November 2017 Paper 2, Q26 1 ABCDE is a pentagon. B a C A 2b b − 2a D 3a − 3b Not drawn accurately E AB = ED AE = BD Show that ABDE is a parallelogram [3 marks] AB = (b − 2a) + (2b) + (−a) = 3b − 3a ED = −(3a − 3b) = 3b-3a So, AB = ED Parallel BD = (a) + (−2b) = a − 2b AE = (b − 2a) + (3a − 3b) = a − 2b So, BD = AE Parallel

tom@goteachmaths.co.uk Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated . Please feel free to email: tom@goteachmaths.co.uk