Topic List For paper 3 (Higher Tier)
Here are the topics that you should review before paper 3, if you click on a link it will take you to worksheets on that topic
PRIORITY TOPICS
Iteration
Linear inequalities on a graph
Histograms
Reverse percentages
Growth and decay - including simple/compound interest
Bearings
Angles and parallel lines
Polygons
Circle theorems
Vectors
Completing the square (and using this form to find turning points and solve equations)
Algebraic fractions
Speed/time graphs (including finding acceleration and distance from the graph)
Expanding three brackets
NUMBER
HCF/LCM
Counting combinations
ALGEBRA AND GRAPHS
Linear simultaneous equations
Solving simultaneous equations graphically
Factorising harder quadratics
The quadratic formula
Changing the subject of a formula
Proof
Quadratic and cubic graphs
Reciprocal graphs
Rates of change / estimating gradients
Estimating areas under curved graphs
Solving quadratic inequalities
Quadratic sequences
Recurrance relations
Geometric progressions / exponential growth and decay
GEOMETRY
Congruence
Similar shapes : length
3D trigonometry
Successive transformations and invariance
Proofs of circle theorems
Plans and elevations
STATISTICS AND PROBABILITY
Sampling
Scatter diagrams and correlation
Conditional/”Given that” probability
Frequency trees
PRIORITY TOPICS
Iteration
Linear inequalities on a graph
Histograms
Reverse percentages
Growth and decay - including simple/compound interest
Bearings
Angles and parallel lines
Polygons
Circle theorems
Vectors
Completing the square (and using this form to find turning points and solve equations)
Algebraic fractions
Speed/time graphs (including finding acceleration and distance from the graph)
Expanding three brackets
NUMBER
HCF/LCM
Counting combinations
ALGEBRA AND GRAPHS
Linear simultaneous equations
Solving simultaneous equations graphically
Factorising harder quadratics
The quadratic formula
Changing the subject of a formula
Proof
Quadratic and cubic graphs
Reciprocal graphs
Rates of change / estimating gradients
Estimating areas under curved graphs
Solving quadratic inequalities
Quadratic sequences
Recurrance relations
Geometric progressions / exponential growth and decay
GEOMETRY
Congruence
Similar shapes : length
3D trigonometry
Successive transformations and invariance
Proofs of circle theorems
Plans and elevations
STATISTICS AND PROBABILITY
Sampling
Scatter diagrams and correlation
Conditional/”Given that” probability
Frequency trees
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