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Classification: Edexcel Paper 1
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Last update: 3 months ago
Crash report
Pure Mathematics 8MA0/01 May June 2022
1. Algebra and Functions | Factor theorem application, polynomial factorization, solving equations with function transformations, and expression simplification using algebraic identities.
2. Coordinate Geometry and Circles | Determining circle center and radius from general form, finding shortest distance from a point or line to a circle, and sketching curves with roots and tangents.
3. Calculus – Differentiation and Integration | Differentiation for tangents and normals, area under curves using definite integrals, logarithmic differentiation, and exponential decay modeling.
4. Vectors and Geometry | Finding vector magnitudes and directions, ratio division in line segments, and position vectors for internal points.
5. Logarithms, Exponentials, and Binomial Expansion | Solving exponential equations using logs, interpreting growth models in log-linear form, and expanding expressions with the binomial theorem.
6. Proof, Trigonometry, and Optimization | Proving identities, solving trigonometric equations, calculus-based optimization problems with constraints, and algebraic and divisibility proofs.
2. Coordinate Geometry and Circles | Determining circle center and radius from general form, finding shortest distance from a point or line to a circle, and sketching curves with roots and tangents.
3. Calculus – Differentiation and Integration | Differentiation for tangents and normals, area under curves using definite integrals, logarithmic differentiation, and exponential decay modeling.
4. Vectors and Geometry | Finding vector magnitudes and directions, ratio division in line segments, and position vectors for internal points.
5. Logarithms, Exponentials, and Binomial Expansion | Solving exponential equations using logs, interpreting growth models in log-linear form, and expanding expressions with the binomial theorem.
6. Proof, Trigonometry, and Optimization | Proving identities, solving trigonometric equations, calculus-based optimization problems with constraints, and algebraic and divisibility proofs.