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OCR MEI Core 2 4.16 Integration: A More Complicated Example 1
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OCR MEI Core 2 4.16 Integration: A More Complicated Example 1
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OCR MEI Core 2 3.14 Find the Equation of the Tangent to y = 4/sqrt(x) at x = 16
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OCR MEI Core 4 2.12 Write down a Pair of Parametric Equations for 4x^2 + 16y^2 = 1
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OCR MEI Core 2 5.16 Finding the Sum of an Arithmetic Series Example 3
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OCR MEI Core 1 9.05 Sketch the Circle (x - 4)^2 + (y - 5)^2 = 16
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OCR MEI Core 2 1.16c Reduction to Linear Form: The WHOLE process
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OCR MEI Core 2 4.19 Integration: A More Complicated Example 4
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OCR MEI Core 2 3.16 Differentiation from First Principles: An Exam-style Example
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OCR MEI Core 2 3.05 Finding the Gradient of a Curve at a Particular Point
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OCR MEI Core 2 4.01 Estimating the Area Under a Curve using Rectangles
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OCR MEI Core 2 7.21 Solve 3sin(x) = 2cos^2(x) between 0 and 2pi radians
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OCR MEI Core 2 3.07 Introducing Tangents and Normals to Curves
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OCR MEI Core 2 7.22 Solve 7sin^2(x) - 5sin(x) + cos^2(x) = 0 between 0 and 360 degrees
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OCR MEI Core 2 4.07 Examples of Integrating dy/dx
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OCR MEI Core 2 2.01 Revisiting the Cosine Rule, the Sine Rule and the Area of a Triangle
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pov: you worked harder for gcses than alevels. #shorts #student
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OCR MEI Core 2 2.06 Another Bearings Problem
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OCR MEI Core 2 5.13 Introducing Arithmetic Series
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OCR MEI Core 2 3.06 Examples of Finding the Gradient of Curves at Particular Points
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OCR MEI Core 2 4.13 A Definite Integral Example
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OCR MEI Core 2 3.09 Find the Equation of the Normal to y = x^3 - 2x^2 at x = -1
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OCR MEI Core 2 2.11 Converting between Degrees and Radians
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OCR MEI Core 2 3.10 Extending Differentiation to include Fractional and Negative Indices
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OCR MEI C2 Past Paper Walkthrough (Section B)(June 2015)
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