2018 Edexcel GCSE Maths Higher: Predicted Topics For Paper 2
A thread has now been made for paper 3. See here.
(Similar thread for AQA here)
After looking at Edexcel Higher Paper 1 2018, I've made a list of topics (below) that have not appeared yet. Expect a lot of these to come up in papers 2/3 but also expect some topics that have already come up in paper 1 to come up again - here's a full topic list. I did the same thing last year and the majority of the topics listed came up in the paper.
Also, here are some predicted papers for paper 2/3:
https://justmaths.co.uk/2018/05/24/paper-2-practice-papers/
https://www.mathsgenie.co.uk/predictedpapers.html
https://corbettmaths.com/2018/05/25/edexcel-papers-2-and-3-june-2018/
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples
HCF/LCM
Use of a calculator
Reverse percentages
Growth and decay - including simple/compound interest
Compound units
Converting area and volume units
Standard form
Capture/recapture questions
Counting combinations
Upper/lower bounds
Recurring decimals
ALGEBRA AND GRAPHS
Algebraic manipulation
Forming and solving equations
Expanding three brackets
Linear simultaneous equations
Non-linear simultaneous equations
Solving simultaneous equations graphically
Factorising/solving quadratic equations
Completing the square (and using this form to find turning points and solve equations)
The quadratic formula
Changing the subject of a formula
Functions (including composite functions and inverses)
Iteration
Quadratic and cubic graphs
Reciprocal graphs
Equation of a circle (including finding the equation of a tangent)
Real life graphs
Speed/time graphs (including finding acceleration and distance from the graph)
Rates of change / estimating gradients
Estimating areas under curved graphs
Linear inequalities on a graph
nth term of arithmetic sequences and Fibonacci sequences
Quadratic sequences
Recurrance relations
Geometric progressions / exponential growth and decay
GEOMETRY
Angles and parallel lines
Volume
Circles, arcs and sectors
Polygons
Congruence
Similar shapes : length
Similar shapes : area and volume
Pythagoras' Theorem
SOHCAHTOA
Sine rule / cosine rule / area formula
Exact trigonometry values
3D trigonometry
Bearings
Loci and constructions
Proofs of circle theorems
Vectors
STATISTICS AND PROBABILITY
Interpreting and representing data
Stem and leaf diagrams
Sampling
Averages
Cumulative frequency
Histograms
Scatter diagrams and correlation
Relative frequency / experimental probability
Tree diagrams
Sets and venn diagrams
Conditional/”Given that” probability
Frequency trees
(Similar thread for AQA here)
After looking at Edexcel Higher Paper 1 2018, I've made a list of topics (below) that have not appeared yet. Expect a lot of these to come up in papers 2/3 but also expect some topics that have already come up in paper 1 to come up again - here's a full topic list. I did the same thing last year and the majority of the topics listed came up in the paper.
Also, here are some predicted papers for paper 2/3:
https://justmaths.co.uk/2018/05/24/paper-2-practice-papers/
https://www.mathsgenie.co.uk/predictedpapers.html
https://corbettmaths.com/2018/05/25/edexcel-papers-2-and-3-june-2018/
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples HCF/LCM Use of a calculator Reverse percentages Growth and decay - including simple/compound interest Compound units Converting area and volume units Standard form Capture/recapture questions Counting combinations Upper/lower bounds Recurring decimalsALGEBRA AND GRAPHS
Algebraic manipulation Forming and solving equations Expanding three brackets Linear simultaneous equations Non-linear simultaneous equations Solving simultaneous equations graphically Factorising/solving quadratic equations Completing the square (and using this form to find turning points and solve equations) The quadratic formula Changing the subject of a formula Functions (including composite functions and inverses) Iteration Quadratic and cubic graphs Reciprocal graphs Equation of a circle (including finding the equation of a tangent) Real life graphs Speed/time graphs (including finding acceleration and distance from the graph) Rates of change / estimating gradients Estimating areas under curved graphs Linear inequalities on a graph nth term of arithmetic sequences and Fibonacci sequences Quadratic sequences Recurrance relations Geometric progressions / exponential growth and decay GEOMETRY
Angles and parallel lines Volume Circles, arcs and sectors Polygons Congruence Similar shapes : length Similar shapes : area and volume Pythagoras' Theorem SOHCAHTOA Sine rule / cosine rule / area formula Exact trigonometry values 3D trigonometry Bearings Loci and constructions Proofs of circle theorems VectorsSTATISTICS AND PROBABILITY
Interpreting and representing data Stem and leaf diagrams Sampling Averages Cumulative frequency Histograms Scatter diagrams and correlation Relative frequency / experimental probability Tree diagrams Sets and venn diagrams Conditional/”Given that” probability Frequency trees(edited 5 years ago)
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Original post by Notnek
After looking at Edexcel Higher Paper 1 2018, I've made a list of topics (below) that have not appeared yet. Expect a lot of these to come up in papers 2/3 but also expect some topics that have already come up in paper 1 to come up again - here's a full topic list.. I did the same thing last year and the majority of the topics listed came up in the paper.
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples
HCF/LCM
Use of a calculator
Reverse percentages
Growth and decay - including simple/compound interest
Compound units
Converting area and volume units
Standard form
Estimate powers and roots
Capture/recapture questions
Counting combinations
Upper/lower bounds
Recurring decimals
ALGEBRA AND GRAPHS
Algebraic manipulation
Forming and solving equations
Expanding three brackets
Linear simultaneous equations
Non-linear simultaneous equations
Solving simultaneous equations graphically
Factorising/solving quadratic equations
Completing the square (and using this form to find turning points and solve equations)
The quadratic formula
Changing the subject of a formula
Functions (including composite functions and inverses)
Iteration
Quadratic and cubic graphs
Reciprocal graphs
Equation of a circle (including finding the equation of a tangent)
Real life graphs
Speed/time graphs (including finding acceleration and distance from the graph)
Rates of change / estimating gradients
Estimating areas under curved graphs
Linear inequalities on a graph
nth term of arithmetic sequences and Fibonacci sequences
Quadratic sequences
Recurrance relations
Geometric progressions / exponential growth and decay
GEOMETRY
Angles and parallel lines
Volume
Circles, arcs and sectors
Polygons
Congruence
Similar shapes : length
Similar shapes : area and volume
Pythagoras' Theorem
SOHCAHTOA
Sine rule / cosine rule / area formula
Exact trigonometry values
3D trigonometry
Bearings
Loci and constructions
Proofs of circle theorems
Vectors
STATISTICS AND PROBABILITY
Interpreting and representing data
Stem and leaf diagrams
Sampling
Averages
Cumulative frequency
Histograms
Scatter diagrams and correlation
Relative frequency / experimental probability
Tree diagrams
Sets and venn diagrams
Conditional/”Given that” probability
Frequency trees
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples HCF/LCM Use of a calculator Reverse percentages Growth and decay - including simple/compound interest Compound units Converting area and volume units Standard form Estimate powers and roots Capture/recapture questions Counting combinations Upper/lower bounds Recurring decimalsALGEBRA AND GRAPHS
Algebraic manipulation Forming and solving equations Expanding three brackets Linear simultaneous equations Non-linear simultaneous equations Solving simultaneous equations graphically Factorising/solving quadratic equations Completing the square (and using this form to find turning points and solve equations) The quadratic formula Changing the subject of a formula Functions (including composite functions and inverses) Iteration Quadratic and cubic graphs Reciprocal graphs Equation of a circle (including finding the equation of a tangent) Real life graphs Speed/time graphs (including finding acceleration and distance from the graph) Rates of change / estimating gradients Estimating areas under curved graphs Linear inequalities on a graph nth term of arithmetic sequences and Fibonacci sequences Quadratic sequences Recurrance relations Geometric progressions / exponential growth and decay GEOMETRY
Angles and parallel lines Volume Circles, arcs and sectors Polygons Congruence Similar shapes : length Similar shapes : area and volume Pythagoras' Theorem SOHCAHTOA Sine rule / cosine rule / area formula Exact trigonometry values 3D trigonometry Bearings Loci and constructions Proofs of circle theorems VectorsSTATISTICS AND PROBABILITY
Interpreting and representing data Stem and leaf diagrams Sampling Averages Cumulative frequency Histograms Scatter diagrams and correlation Relative frequency / experimental probability Tree diagrams Sets and venn diagrams Conditional/”Given that” probability Frequency treesThank you so much this will honestly save my life while I am revising
An absolute g
Original post by Revisioncc123
Thank you so much this will honestly save my life while I am revising
Thw list missed venn diagrams
Original post by PrazzPrazz
Thw list missed venn diagrams
Third from bottom.
Original post by Notnek
Third from bottom.
oh thats fine then
are there mark schemes for the 'papers'
Original post by Notnek
After looking at Edexcel Higher Paper 1 2018, I've made a list of topics (below) that have not appeared yet. Expect a lot of these to come up in papers 2/3 but also expect some topics that have already come up in paper 1 to come up again - here's a full topic list. I did the same thing last year and the majority of the topics listed came up in the paper.
Also, here are some predicted papers for paper 2/3:
https://justmaths.co.uk/2018/05/24/paper-2-practice-papers/
https://www.mathsgenie.co.uk/predictedpapers.html
https://corbettmaths.com/2018/05/25/edexcel-papers-2-and-3-june-2018/
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples
HCF/LCM
Use of a calculator
Reverse percentages
Growth and decay - including simple/compound interest
Compound units
Converting area and volume units
Standard form
Estimate powers and roots
Capture/recapture questions
Counting combinations
Upper/lower bounds
Recurring decimals
ALGEBRA AND GRAPHS
Algebraic manipulation
Forming and solving equations
Expanding three brackets
Linear simultaneous equations
Non-linear simultaneous equations
Solving simultaneous equations graphically
Factorising/solving quadratic equations
Completing the square (and using this form to find turning points and solve equations)
The quadratic formula
Changing the subject of a formula
Functions (including composite functions and inverses)
Iteration
Quadratic and cubic graphs
Reciprocal graphs
Equation of a circle (including finding the equation of a tangent)
Real life graphs
Speed/time graphs (including finding acceleration and distance from the graph)
Rates of change / estimating gradients
Estimating areas under curved graphs
Linear inequalities on a graph
nth term of arithmetic sequences and Fibonacci sequences
Quadratic sequences
Recurrance relations
Geometric progressions / exponential growth and decay
GEOMETRY
Angles and parallel lines
Volume
Circles, arcs and sectors
Polygons
Congruence
Similar shapes : length
Similar shapes : area and volume
Pythagoras' Theorem
SOHCAHTOA
Sine rule / cosine rule / area formula
Exact trigonometry values
3D trigonometry
Bearings
Loci and constructions
Proofs of circle theorems
Vectors
STATISTICS AND PROBABILITY
Interpreting and representing data
Stem and leaf diagrams
Sampling
Averages
Cumulative frequency
Histograms
Scatter diagrams and correlation
Relative frequency / experimental probability
Tree diagrams
Sets and venn diagrams
Conditional/”Given that” probability
Frequency trees
Also, here are some predicted papers for paper 2/3:
https://justmaths.co.uk/2018/05/24/paper-2-practice-papers/
https://www.mathsgenie.co.uk/predictedpapers.html
https://corbettmaths.com/2018/05/25/edexcel-papers-2-and-3-june-2018/
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples HCF/LCM Use of a calculator Reverse percentages Growth and decay - including simple/compound interest Compound units Converting area and volume units Standard form Estimate powers and roots Capture/recapture questions Counting combinations Upper/lower bounds Recurring decimalsALGEBRA AND GRAPHS
Algebraic manipulation Forming and solving equations Expanding three brackets Linear simultaneous equations Non-linear simultaneous equations Solving simultaneous equations graphically Factorising/solving quadratic equations Completing the square (and using this form to find turning points and solve equations) The quadratic formula Changing the subject of a formula Functions (including composite functions and inverses) Iteration Quadratic and cubic graphs Reciprocal graphs Equation of a circle (including finding the equation of a tangent) Real life graphs Speed/time graphs (including finding acceleration and distance from the graph) Rates of change / estimating gradients Estimating areas under curved graphs Linear inequalities on a graph nth term of arithmetic sequences and Fibonacci sequences Quadratic sequences Recurrance relations Geometric progressions / exponential growth and decay GEOMETRY
Angles and parallel lines Volume Circles, arcs and sectors Polygons Congruence Similar shapes : length Similar shapes : area and volume Pythagoras' Theorem SOHCAHTOA Sine rule / cosine rule / area formula Exact trigonometry values 3D trigonometry Bearings Loci and constructions Proofs of circle theorems VectorsSTATISTICS AND PROBABILITY
Interpreting and representing data Stem and leaf diagrams Sampling Averages Cumulative frequency Histograms Scatter diagrams and correlation Relative frequency / experimental probability Tree diagrams Sets and venn diagrams Conditional/”Given that” probability Frequency treesstandard form came
Original post by Harsh_
standard form came
I’ve looked through the paper a few times and can’t see it. Which question?
That is almost all syllabus. ☹️
Original post by saroma
That is almost all syllabus. ☹️
Yes there is a quite lot. There should hopefully be a much shorter list after paper 2 finishes.
where the answer for geometric progression , cannt find it on the site
Original post by Fayzan_Ali
where the answer for geometric progression , cannt find it on the site
https://2fv5d843v9w22sxtto1ibxtu-wpengine.netdna-ssl.com/wp-content/uploads/2015/12/Ratio-H-Simple-Compound-Interest-Depreciation-Growth-Decay-v2-SOLUTIONS-.pdf
All JustMaths solutions can be found here.
Original post by Notnek
After looking at Edexcel Higher Paper 1 2018, I've made a list of topics (below) that have not appeared yet. Expect a lot of these to come up in papers 2/3 but also expect some topics that have already come up in paper 1 to come up again - here's a full topic list. I did the same thing last year and the majority of the topics listed came up in the paper.
Also, here are some predicted papers for paper 2/3:
https://justmaths.co.uk/2018/05/24/paper-2-practice-papers/
https://www.mathsgenie.co.uk/predictedpapers.html
https://corbettmaths.com/2018/05/25/edexcel-papers-2-and-3-june-2018/
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples
HCF/LCM
Use of a calculator
Reverse percentages
Growth and decay - including simple/compound interest
Compound units
Converting area and volume units
Standard form
Capture/recapture questions
Counting combinations
Upper/lower bounds
Recurring decimals
ALGEBRA AND GRAPHS
Algebraic manipulation
Forming and solving equations
Expanding three brackets
Linear simultaneous equations
Non-linear simultaneous equations
Solving simultaneous equations graphically
Factorising/solving quadratic equations
Completing the square (and using this form to find turning points and solve equations)
The quadratic formula
Changing the subject of a formula
Functions (including composite functions and inverses)
Iteration
Quadratic and cubic graphs
Reciprocal graphs
Equation of a circle (including finding the equation of a tangent)
Real life graphs
Speed/time graphs (including finding acceleration and distance from the graph)
Rates of change / estimating gradients
Estimating areas under curved graphs
Linear inequalities on a graph
nth term of arithmetic sequences and Fibonacci sequences
Quadratic sequences
Recurrance relations
Geometric progressions / exponential growth and decay
GEOMETRY
Angles and parallel lines
Volume
Circles, arcs and sectors
Polygons
Congruence
Similar shapes : length
Similar shapes : area and volume
Pythagoras' Theorem
SOHCAHTOA
Sine rule / cosine rule / area formula
Exact trigonometry values
3D trigonometry
Bearings
Loci and constructions
Proofs of circle theorems
Vectors
STATISTICS AND PROBABILITY
Interpreting and representing data
Stem and leaf diagrams
Sampling
Averages
Cumulative frequency
Histograms
Scatter diagrams and correlation
Relative frequency / experimental probability
Tree diagrams
Sets and venn diagrams
Conditional/”Given that” probability
Frequency trees
Also, here are some predicted papers for paper 2/3:
https://justmaths.co.uk/2018/05/24/paper-2-practice-papers/
https://www.mathsgenie.co.uk/predictedpapers.html
https://corbettmaths.com/2018/05/25/edexcel-papers-2-and-3-june-2018/
Topics that have not appeared yet:
(If you need help with any of the questions in these links below then please reply to this thread. Solutions to all JustMaths resources can be found here.)
NUMBER
Primes, factors and multiples HCF/LCM Use of a calculator Reverse percentages Growth and decay - including simple/compound interest Compound units Converting area and volume units Standard form Capture/recapture questions Counting combinations Upper/lower bounds Recurring decimalsALGEBRA AND GRAPHS
Algebraic manipulation Forming and solving equations Expanding three brackets Linear simultaneous equations Non-linear simultaneous equations Solving simultaneous equations graphically Factorising/solving quadratic equations Completing the square (and using this form to find turning points and solve equations) The quadratic formula Changing the subject of a formula Functions (including composite functions and inverses) Iteration Quadratic and cubic graphs Reciprocal graphs Equation of a circle (including finding the equation of a tangent) Real life graphs Speed/time graphs (including finding acceleration and distance from the graph) Rates of change / estimating gradients Estimating areas under curved graphs Linear inequalities on a graph nth term of arithmetic sequences and Fibonacci sequences Quadratic sequences Recurrance relations Geometric progressions / exponential growth and decay GEOMETRY
Angles and parallel lines Volume Circles, arcs and sectors Polygons Congruence Similar shapes : length Similar shapes : area and volume Pythagoras' Theorem SOHCAHTOA Sine rule / cosine rule / area formula Exact trigonometry values 3D trigonometry Bearings Loci and constructions Proofs of circle theorems VectorsSTATISTICS AND PROBABILITY
Interpreting and representing data Stem and leaf diagrams Sampling Averages Cumulative frequency Histograms Scatter diagrams and correlation Relative frequency / experimental probability Tree diagrams Sets and venn diagrams Conditional/”Given that” probability Frequency treesYou are a genuine fairy Godmother/father thank you xxxx
Original post by xxxooo
Thanks for this!
When drawing a histogram, does frequency density always have to start at 0?
When drawing a histogram, does frequency density always have to start at 0?
Yes it should always start from 0.
Original post by Notnek
Yes it should always start from 0.
Ok thanks.
Original post by Revisioncc123
Thank you so much this will honestly save my life while I am revising
brilliant thank you
Quick Reply
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