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Pure year 1 (releasing now - completing this month) >

1. Algebraic expressions

index laws, expanding brackets, factorising, negative and fractional indices, surds, rationalising denominators

2. quadratics

solving quadratic equations, completing the square, functions, quadratic graphs, the discriminant, modelling with quadratics

3. equations and inequalities

linear simultaneous equations, quadratic simultaneous equations, simultaneous equations on graphs, linear inequalities, quadratic inequalities, inequalities on graphs, regions

4. graphs and transformations

cubic graphs, quartic graphs, reciprocal graphs, points of intersection, translating graphs, stretching graphs, transforming functions

5. Straight line graphs

y = mx + C, equations of straight lines, parallel and perpendicular lines, length and area, modelling with straight lines

6. circles

midpoints and perpendicular bisectors, equation of a circle, intersections of straight lines and circles, use tangent and chord properties, circles and triangles

7. algebraic methods

algebraic fractions, dividing polynomials, the factor theorem, mathematical proof, methods of proof

8. the binomial expansion

pascal’s triangle, factorial notation, the binomial expansion, solving binomial problems, binomial estimation

9. trigonometric ratios

the cosine rule, the sine rule, areas of triangles, solving triangle problems, graphs of sine / cosine / tangent, transforming trigonometric graphs

10. trigonometric identities and equations

angles in all four quadrants, exact values of trigonometric ratios, trigonometric identities, simple trigonometric identities, harder trigonometric equations, equations and identities

11. vectors

Vectors, representing vectors, magnitude and direction, position vectors, solving geometric problems, modelling with vectors

12. differentiation

gradients of curves, finding the derivative, differentiating x to the n, differentiating quadratics, differentiating functions with two or more terms, gradients / tangents / normal, increasing and decreasing functions, second order derivatives, stationary points, sketching gradient functions, modelling with differentiation

13. Integration

integrating x to the n, indefinite integrals, finding functions, definite integrals, areas under curves, areas under the x-axis, areas between curves and lines

14. exponentials and logarithms

exponential functions, y = e to the x, exponential modelling, logarithms, laws of logarithms, solving equations using logarithms, working with natural logarithms, logarithms and non-linear data

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coming soon to full access - maths a-level

applied year 1

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pure year 2

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applied year 2

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full exam paper walkthroughs

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extended problem sets and walkthroughs

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question bank by topic

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applied year 1 - pure year 2 - applied year 2 - full exam paper walkthroughs - extended problem sets and walkthroughs - question bank by topic -

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