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Paper 1 (non-calculator) - 25th May 2017
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Paper 2 (calculator) - 8th June 2017
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Paper 3 (calculator) - 13th June 2017
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We don't know, nor can we accurately predict any grade boundaries. It can be taken for granted that the grade boundaries of the new specification will be lower than that of the old specification.
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The large majority of students are struggling with the new specification. If you're finding it difficult, you are not alone!
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The difficulty of the papers will be roughly in line with that of the specimen material. I would suggest that it will resemble the mock material, though this is debatable.
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A 9 certainly is not impossible to achieve, so don't think that you can't get one if you're an able student!
Spoiler
Spoiler
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How have you found the new specification so far?
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How have you found the sample assessment material?
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How are you feeling about the upcoming exams?
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Which topics have you found the most difficult?
Scroll to see replies
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Equation of a circle (including finding the equation of a tangent)
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Estimating gradients and areas under curved graphs
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Graphs including quadratic, cubic, exponential, reciprocal and trigonometric
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Transformations of graphs
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Completing the square (and using this form to find turning points)
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Quadratic formula
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Algebraic fractions
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Making a variable the subject of an equation
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HCF/LCM
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Capture/recapture questions (see link for more info)
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Functions (including composite functions and inverses)
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nth term of sequences (arithmetic and quadratic) and questions about Fibonacci sequences
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Work with a general iterative process (e.g. questions involving a sequence with term-to-term rule )
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Solving equations graphically
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Linear inequalities on a graph
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Solving quadratic inequalities
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Linear simultaneous equations
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Counting combination (e.g. how many ways are there of picking 2 people from a group of 20 etc.)
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Iteration
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SOHCAHTOA
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Sine/cosine rule/Area formula (cosine rule was in last question of Paper 1 but expect more trigonometry)
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Circle theorems
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Surds
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3D trigonometry
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Similar shapes (2D and 3D)
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Transformations (rotations, reflections, translations, enlargements)
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Bearings
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Loci and constructions
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Angles in parallel lines
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Polygons
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Plans and elevations
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Box plots
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Cumulative frequency
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Histograms
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Sets and venn diagrams
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”Given that” probability
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Recurring decimals
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Bounds and error intervals
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Finance e.g. compound interest
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Geometric progressions
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Non-algebraic fractions (adding, multiplying etc.)
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Frequency trees
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Circles, arcs and sectors
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Use of a calculator
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Speed/time graphs (including finding acceleration and distance from the graph)
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Equation of a circle (including finding the equation of a tangent)
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Percentages (including reverse percentages)
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Counting combinations (e.g. how many ways are there of picking 2 people from a group of 20)
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Graphs including cubic, exponential, reciprocal and trigonometric
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HCF/LCM
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Functions (inverses)
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3D trigonometry
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Transformations (rotations, reflections)
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Plans and elevations
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Questions about
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Fibonacci sequences
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Solving equations graphically
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Solving quadratic inequalities
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Circle theorems
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Surds
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Loci and constructions
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Angles in parallel lines
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Polygons
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Conditional probability
Spoiler
Spoiler
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