# 2018 Edexcel GCSE Maths Higher: Predicted Topics For Paper 2

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**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/p...actice-papers/

https://www.mathsgenie.co.uk/predictedpapers.html

https://corbettmaths.com/2018/05/25/...d-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

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4

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#3

(Original post by

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

(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.)

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

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

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

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

**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

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#6

(Original post by

Thank you so much this will honestly save my life while I am revising

**Revisioncc123**)Thank you so much this will honestly save my life while I am revising

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(Original post by

Thw list missed venn diagrams

**PrazzPrazz**)Thw list missed venn diagrams

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#10

(Original post by

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

Also, here are some predicted papers for paper 2/3:

https://justmaths.co.uk/2018/05/24/p...actice-papers/

https://www.mathsgenie.co.uk/predictedpapers.html

https://corbettmaths.com/2018/05/25/...d-3-june-2018/

(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.)

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

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

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

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

**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/p...actice-papers/

https://www.mathsgenie.co.uk/predictedpapers.html

https://corbettmaths.com/2018/05/25/...d-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

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(Original post by

standard form came

**Harsh_**)standard form came

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(Original post by

That is almost all syllabus. ☹️

**saroma**)That is almost all syllabus. ☹️

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(Original post by

where the answer for geometric progression , cannt find it on the site

**Fayzan_Ali**)where the answer for geometric progression , cannt find it on the site

All JustMaths solutions can be found here.

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#16

(Original post by

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

Also, here are some predicted papers for paper 2/3:

https://justmaths.co.uk/2018/05/24/p...actice-papers/

https://www.mathsgenie.co.uk/predictedpapers.html

https://corbettmaths.com/2018/05/25/...d-3-june-2018/

(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.)

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

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

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

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

**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/p...actice-papers/

https://www.mathsgenie.co.uk/predictedpapers.html

https://corbettmaths.com/2018/05/25/...d-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

You are a genuine fairy Godmother/father thank you xxxx

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#17

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?

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(Original post by

Thanks for this!

When drawing a histogram, does frequency density always have to start at 0?

**xxxooo**)Thanks for this!

When drawing a histogram, does frequency density always have to start at 0?

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#20

**Revisioncc123**)

Thank you so much this will honestly save my life while I am revising

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