GCSE to A Level transition in Mathematics GCSE to A Level transition in Mathematics SOLUTIONS

L6 Ma January Exam Teacher X 18-19 L6 Ma January Exam Teacher X 18-19 SOLUTIONS

L6 Ma January Exam Teacher Y 18-19 L6 Ma January Exam Teacher Y 18-19 SOLUTIONS

L6 Ma January Exam Teacher X 19-20 L6 Ma January Exam Teacher X 19-20 SOLUTIONS

L6 Ma January Exam Teacher Y 19-20 L6 Ma January Exam Teacher Y 19-20 SOLUTIONS

L6 Ma January Exam Teacher X 21-22 L6 Ma January Exam Teacher X 21-22 SOLUTIONS

L6 Ma January Exam Teacher Y 21-22 L6 Ma January Exam Teacher Y 21-22 SOLUTIONS

L6 Ma January Exam Teacher X 22-23 L6 Ma January Exam Teacher X 22-23 SOLUTIONS

L6 Ma January Exam Teacher Y 22-23 L6 Ma January Exam Teacher Y 22-23 SOLUTIONS

Laws of Indices

Surds

Solving Quadratic Equations

Quadratic Graphs

Completing the Square

Inequality Notation

Quadratic Inequalities

Discriminant

Disguised Quadratics

X1 (Pre-TT A) Indices, surds and quadratics

X1 (Pre-TT A) Indices, surds and quadratics MS

X1 (Pre-TT B) Indices, surds and quadratics

X1 (Pre-TT B) Indices, surds and quadratics MS

X1 (Post-TT A) Indices, surds and quadratics

X1 (Post-TT A) Indices, surds and quadratics MS

X1 (Post-TT B) Indices, surds and quadratics

X1 (Post-TT B) Indices, surds and quadratics MS

Logarithms

Laws of Logs

Solving Exponential Equations

Disguised Quadratics using Logs

Exponential Graphs

Graphs of Logarithms

Exponential Modelling

Converting Exponentials to a Linear Model

Describing Vectors

Operations with Vectors

Position and Displacement Vectors

Vector Geometry

X2 (Pre-TT A) Logarithms, exponentials and vectors

X2 (Pre-TT A) Logarithms, exponentials and vectors MS

X2 (Pre-TT B) Logarithms, exponentials and vectors

X2 (Pre-TT B) Logarithms, exponentials and vectors MS

X2 (Post-TT) Logarithms, exponentials and vectors

X2 (Post-TT) Logarithms, exponentials and vectors MS

Differentiating from First Principles

Differentiating Polynomials

Simplifying before Differentiating

Finding the Gradient at a Point

Interpreting First and Second Derivatives

Increasing and Decreasing Functions

Equations of Tangents to Curves

Equations of Normals to Curves

Stationary Points

Determining the Nature of Stationary Points

Optimisation

Indefinite Integration

Simplifying before Integrating

Finding the Constant of Integration

Definite Integration

Geometrical Significance of Definite Integration

X3 (Pre-TT A) Differentiation X3 (Pre-TT A) Differentiation MS

X3 (Pre-TT B) Calculus X3 (Pre-TT B) Calculus MS

X3 (Pre-TT C) Calculus X3 (Pre-TT C) Calculus MS

X3 (Post-TT A) Calculus X3 (Post-TT A) Calculus MS

X3 (Post-TT B) Calculus X3 (Post-TT B) Calculus MS

Displacement, Velocity and Acceleration

Kinematics and Calculus

Travel Graphs

Average Speed and Average Velocity

Solving Problems in Kinematics

Deriving the Constant Acceleration Formulae

Using the Constant Acceleration Formulae

Vertical Motion under Gravity

Multi-Stage Problems

Newton's_Laws_of_Motion

Combining_Forces

Types_of_Forces

Gravity and Weight

Forces in Equilibrium

Newton's 3rd Law

Normal Reaction Force

Further Equilibrium Problems

Connected Particles (horizontal)

Connected Particles (vertical)

X4 (Pre-TT A) Mechanics X4 (Pre-TT A) Mechanics MS

X4 (Pre-TT B) Mechanics X4 (Pre-TT B) Mechanics MS

X4 (Post-TT) Mechanics X4 (Post-TT) Mechanics MS

and markschemes

OCR AS Ma SAM Paper 1 (QP and MS)

OCR AS Ma SAM Paper 2 (QP and MS)

Practice papers - Set 1 Paper 1 (Pure and Statistics)

Practice papers - Set 1 Paper 1 (Pure and Statistics) MS

Practice papers - Set 1 Paper 2 (Pure and Mechanics)

Practice papers - Set 1 Paper 2 (Pure and Mechanics) MS

May 2018 Paper 1 (Pure and Statistics)

May 2018 Paper 1 (Pure and Statistics) MS

May 2018 Paper 2 (Pure and Mechanics)

May 2018 Paper 2 (Pure and Mechanics) MS

Erratum notice for May 2019 Paper 1

May 2019 Paper 1 (Pure and Statistics)

May 2019 Paper 1 (Pure and Statistics) MS

May 2019 Paper 2 (Pure and Mechanics)

May 2019 Paper 2 (Pure and Mechanics) MS

November 2020 Paper 1 (Pure and Statistics)

November 2020 Paper 1 (Pure and Statistics) MS

November 2020 Paper 2 (Pure and Mechanics)

November 2020 Paper 2 (Pure and Mechanics) MS

October 2021 Paper 1 (Pure and Statistics)

October 2021 Paper 1 (Pure and Statistics) MS

October 2021 Paper 2 (Pure and Mechanics)

October 2021 Paper 2 (Pure and Mechanics) MS

Working with polynomials

Polynomial division

Factor Theorem

Sketching polynomial functions

Intersection of graphs

Discriminant revisited

Transformation of graphs

Reciprocal graphs

Direct and inverse proportion

Sketching inequalities in two variables

Y1 (Pre-TT) Polynomials and graphs

Y1 (Pre-TT) Polynomials and graphs MS

Y1 (Post-TT) Polynomials and graphs

Y1 (Post-TT) Polynomials and graphs MS

Midpoint and distance between two points

Equation of a straight line

Parallel and perpendicular lines

Equation of a circle

Solving problems with lines and circles

Binomial theorem

Calculating binomial coefficients

Applications of the binomial theorem

Y2 (Pre-TT A) Coordinate geometry and binomial

Y2 (Pre-TT A) Coordinate geometry and binomial MS

Y2 (Pre-TT B) Coordinate geometry and binomial

Y2 (Pre-TT B) Coordinate geometry and binomial MS

Y2 (Post-TT A) Coordinate geometry and binomial

Y2 (Post-TT A) Coordinate geometry and binomial MS

Y2 (Post-TT B) Coordinate geometry and binomial

Y2 (Post-TT B) Coordinate geometry and binomial MS

Graphs of sine and cosine

Sine rule (including ambiguous case)

Cosine rule

Area of a triangle

Graph of tangent

Exact value of trignometric functions

Trigonometric identities

Solving trigonometric equations using the CAST diagram

Transformations of trigonometric graphs

More complex trigonometric equations

Using identities to solve equations

Mathematical structures and arguments

Disproof by counter example

Proof by deduction

Proof by exhaustion

Y3 (Pre-TT) Trigonometry Y3 (Pre-TT) Trigonometry MS

Y3 (Post-TT) Trigonometry Y3 (Post-TT) Trigonometry MS

Statistical diagrams

Standard deviation

Standard deviation from frequency tables

Scatter diagrams and correlation

Outliers and cleaning data

Combining probabilities

Probability distributions

Binomial distribution

Populations, samples and sampling techniques

Introduction to hypothesis testing

Hypothesis testing with the Binomial distribution

Critical region for a hypothesis test

Y4 (Pre-TT A) Statistics Y4 (Pre-TT A) Statistics MS

Y4 (Pre-TT B) Statistics Y4 (Pre-TT B) Statistics MS

Y4 (Post-TT A) Statistics Y4 (Post-TT A) Statistics MS

Y4 (Post-TT B) Statistics Y4 (Post-TT B) Statistics MS

Binomial distribution Binomial distribution MS

Hypothesis Testing with Binomial distribution

Hypothesis Testing with Binomial distribution MS

Brief explanation Spreadsheet of large data set

Edexcel AS Ma SAM (QP and MS)

Specimen Paper 1 (Pure)

Specimen Paper 1 (Pure) MS

Specimen Paper 2 (Statistics and Mechanics)

Specimen Paper 2A (Statistics) MS

Specimen Paper 2B (Mechanics) MS

May 2018 Paper 1 (Pure)

May 2018 Paper 1 (Pure) MS

May 2018 Paper 2 (Statistics and Mechanics)

May 2018 Paper 2 (Statistics and Mechanics) MS

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