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AQA Further Pure 1 (FP1) 5.02b Reducing to a Linear Law: y=ax^2+b
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AQA Further Pure 1 (FP1) 9.01a Locating Roots: A Change of Sign
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AQA Further Pure 1 (FP1) 9.05b Using Euler's Step-by-Step Method
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AQA Further Pure 1 (FP1) 7.01 Introducing Integration
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AQA Further Pure 1 (FP1) 6.03 Differentiation: Breaking the problem into STAGES
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AQA Further Pure 1 (FP1) 10.07 Solving an Inequality
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AQA Further Pure 1 (FP1) 6.01 Differentiation from first principles
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AQA Further Pure 1 (FP1) 3.07 Transforming Coordinates
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AQA Further Pure 1 (FP1) 5.06a Reducing y=ax^n to a Linear Law
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AQA Further Pure 1 (FP1) 9.05a Introducing Euler's Step-by-Step Method
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AQA Further Pure 1 (FP1) 2.06 Equating the Real and Imaginary Parts
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AQA Further Pure 1 (FP1) 10.01 Introducing Rational Functions and y=1/x
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AQA Further Pure 1 (FP1) 6.04 An Example using Differentiation from first principles
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AQA Further Pure 1 (FP1) 7.04 Improper Integrals: Integrating to Zero
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AQA Further Pure 1 (FP1) 7.02 Improper Integrals
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AQA Further Pure 1 (FP1) 1.02 Identifying the Sum and Product of the Roots
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AQA Further Pure 1 (FP1) 3.10a Matrix Transformations: Rotations Part 1
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AQA Further Pure 1 (FP1) 3.09a Matrix Transformations: Reflections Part 1
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AQA Further Pure 1 (FP1) 9.04b Using the Newton-Raphson Iterative Formula
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AQA Further Pure 1 (FP1) 8.01 Introducing Sigma Notation
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AQA Further Pure 1 (FP1) 5.06b Given a Graph, Find the Equation
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AQA Further Pure 1 (FP1) 8.02 Sum of the first n Natural Numbers
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AQA Further Pure 1 (FP1) 5.07b Given a Graph, Find the Equation
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AQA Further Pure 1 (FP1) 9.01b Locating Roots: A Change of Sign Example
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AQA Further Pure 1 (FP1) 8.04f Series: Factorise r^2 (r-1)
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