OCR GCSE Mathematics
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Course version · J560Version from Sept 2017Change version
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13 topics
Assessment and exam guidance
What Gets Top Grades
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
Give a single fact or term
Name or select
Account of process or features
Give reasons with BUSINESS-FACING outcomes
Examine methodically showing cause→effect→outcome
Judge, weigh up evidence, reach SYNOPTIC conclusion
Tips and common mistakes
Common Exam Mistakes
Pitfalls to avoid in your exams
- •Confusing the order of operations when calculating with fractions
- •Incorrectly converting percentages to decimals (e.g., 5% as 0.5 instead of 0.05)
- •Failing to simplify fractions to their lowest terms
- •Errors in place value when multiplying or dividing decimals
- •Misinterpreting percentage change multipliers (e.g., using 0.1 for a 10% increase instead of 1.1)
- •Confusing the order of operations when calculating with fractions
- •Incorrectly converting percentages to decimals (e.g., 5% as 0.5 instead of 0.05)
- •Failing to simplify fractions to their lowest terms
Top Examiner Tips
Expert advice for exam success
- •Always show full working for multi-step fraction or percentage problems
- •Check if a question requires an exact answer (e.g., fraction) or a rounded decimal
- •Use estimation to check the reasonableness of decimal calculations
- •Remember that percentage change multipliers are often more efficient than calculating the percentage and adding/subtracting it
- •Always show full working for multi-step fraction or percentage problems
- •Check if a question requires an exact answer (e.g., fraction) or a rounded decimal
- •Use estimation to check the reasonableness of decimal calculations
- •Remember that percentage change multipliers are often more efficient than calculating the percentage and adding/subtracting it
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