What should I focus on for Pearson GCSE Mathematics?

Memorise common powers (e.g., 2^5=32).

What should I focus on for Pearson GCSE Mathematics? (2)

Check calculations by reversing operations.

What should I focus on for Pearson GCSE Mathematics? (3)

Use a calculator for complex roots but show working.

What should I focus on for Pearson GCSE Mathematics? (4)

Practise ordering negative numbers on a number line.

What should I focus on for Pearson GCSE Mathematics? (5)

Use factor trees for prime factorisation.

What are common mistakes in Pearson GCSE Mathematics?

Confusing square roots with squares.

What are common mistakes in Pearson GCSE Mathematics? (2)

Miscalculating negative powers.

What are common mistakes in Pearson GCSE Mathematics? (3)

Forgetting that the square root of a number can be positive or negative.

Mathematics

Pearson

GCSE

Specification: 601/4700/3

This subject will help you develop key knowledge and skills required for exam success.

Topics

Objectives

Exam Tips

Pitfalls

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Study Guides

19 revision guides for Pearson GCSE Mathematics

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Key Features

Master key concepts
Develop exam technique
Apply knowledge effectively

Assessment Objectives

AO1

50%

Use and apply standard techniques

AO2

25%

Reason, interpret and communicate mathematically

AO3

25%

Solve problems within mathematics and in other contexts

What Gets Top Grades

A*/Grade 9

Knowledge & Understanding

Demonstrates comprehensive and accurate knowledge

Uses correct subject-specific terminology
Shows detailed understanding of concepts
Makes accurate connections between topics
Demonstrates depth beyond surface-level knowledge

Application

Applies knowledge effectively to new contexts

Selects relevant knowledge for the question
Adapts understanding to unfamiliar scenarios
Uses examples appropriately
Shows awareness of context

Analysis & Evaluation

Develops sophisticated analytical arguments

Constructs logical chains of reasoning
Considers multiple perspectives
Weighs evidence to reach justified conclusions
Acknowledges limitations and nuances

Key Command Words

Pearson

State

1 mark

Give a single fact or term

Identify

1 mark

Name, select, or recognise

Outline

2 marks

Set out main features briefly

Describe

2-4 marks

Give an account of what something is like or what happens

Explain

3-6 marks

Give reasons with developed cause→effect chains

Compare

2-4 marks

State similarities AND differences (both required)

Analyse

6-9 marks

Examine in detail showing cause→effect→consequence chains

Evaluate

6-12 marks

Weigh up BOTH sides, reach JUSTIFIED conclusion

Assess

6-12 marks

Make judgments about importance with justification

Calculate

2-4 marks

Show formula→substitution→calculation→answer with units

Common Exam Mistakes

Pitfalls to avoid in your exams

•Confusing square roots with squares.
•Miscalculating negative powers.
•Forgetting that the square root of a number can be positive or negative.
•Misplacing decimal points.
•Confusing factors and multiples.
•Errors in prime factorisation.
•Incorrectly applying inverse operations, especially when dealing with negative numbers.
•Forgetting to perform the same operation on both sides of the equation.

Top Examiner Tips

Expert advice for exam success

•Memorise common powers (e.g., 2^5=32).
•Check calculations by reversing operations.
•Use a calculator for complex roots but show working.
•Practise ordering negative numbers on a number line.
•Use factor trees for prime factorisation.
•Check answers by reversing operations.
•Always show your working stages to gain method marks even if the final answer is incorrect.
•Check your answer by substituting it back into the original equation.

Specification Topics

7 topics

Number

Indices, powers, and roots cover squares, cubes, and higher powers, as well as square roots, cube roots, and higher roots. This topic includes using index notation and recognising powers of 2, 3, 4, and 5.

Indices, powers and roots, Structure and calculation, Standard form +2 more

0 objectives16 tips16 pitfalls5 subtopics

E2E stub topic

This subtopic focuses on solving linear equations, a foundational skill in GCSE Mathematics. Students learn to manipulate algebraic expressions to isolate variables and find unknown values. The principles developed here are applied widely across other mathematical topics and in real-world problem-solving contexts, such as calculating costs, interpreting data, and solving geometric problems.

E2E stub subtopic

0 objectives4 tips4 pitfalls

Algebra

This topic covers solving linear and quadratic equations, as well as linear inequalities. Learners will use algebraic methods including factorising, completing the square, and the quadratic formula, and represent solutions on a number line.

Solving equations and inequalities, Graphs, Notation, vocabulary and manipulation +1 more

0 objectives12 tips12 pitfalls4 subtopics

Ratio, proportion and rates of change

This topic covers interpreting gradient as a rate of change, calculating compound interest and repeated percentage change, and solving problems involving compound measures like speed, density, and pressure.

Rates of change, Ratio and proportion

0 objectives6 tips6 pitfalls2 subtopics

Geometry and measures

Mensuration involves calculating perimeters, areas, surface areas, and volumes of 2-D and 3-D shapes. Learners must apply formulae accurately to solve problems involving composite shapes and solids.

Mensuration, Properties and constructions, Vectors and transformation geometry

0 objectives8 tips9 pitfalls3 subtopics

Probability

Conditional probability calculates the likelihood of an event given another event has occurred. It uses tree diagrams, Venn diagrams, two-way tables, and the formula P(A|B)=P(A∩B)/P(B).

Conditional probability, Basic probability

0 objectives6 tips6 pitfalls2 subtopics

Statistics

Data representation and interpretation involves constructing and analysing tables, charts, and graphs to summarise data. Key skills include creating frequency tables, histograms, and scatter graphs, and interpreting cumulative frequency.

Data representation and interpretation, Measures of central tendency and spread

0 objectives6 tips6 pitfalls2 subtopics

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