DOUBLES NEW A LEVEL PLANNER – YEAR 1 Certificate A Level at end of 1st year 2nd year -> Core Maths and FP3, then choose from Mechanics, Stats or FP4 W Date SET – IN FIRST LESSON BACK Topics By Lesson LESSON 1 LESSON 2 LESSON 3: LESSON 4 LESSON 5 LESSON 6: Mech 0 11/9 SWC Induction SWC Simultaneous equations Alpha set Stats Sampling Coordinate geometry - straight lines. Discriminant problems Completing the square Kinematics: VT graphs. Straight line – constant acceleration 1 18/9 Ass 1 set Radians: Arc length, sector area, Triangles rule Radians: Arc length, sector area, Triangles- sine/cosine rule DATA 1 Mean & S.D with grouped data (inc calculator), coding, combining data sets, median, percentiles, interpolation Graph sketching , transformation and cubics. Intro to complex no. Solving polynomial equations with real coefficients Quadratic inequalities Kinematics: Straight line constant acceleration 2 25/9 Trig - basics Trig – quadratics Reciprocal trig & Pythag identities DATA 1 Mean & S.D with grouped data (inc using calculator), coding, combining data sets, median, percentiles, interpolation Differentiation – basics and first principles Differentiation – tangents and norms Projectiles constant acceleration 2018-19 – do statics here instead 3 2/10 TT1 Arithmetic Geometric Series DATA 2 Histograms inc dimension Differentiation – stationary points TT1 Projectiles constant acceleration
problems, Frequency polygons And sketching gradient curves 2018-19 – do statics here instead 4 9/10 Numerical Methods: Change of sign to find root (in Ass. 4) Binomial (Finite) Numerical Methods: Change of sign to find root Recurrence Sigma notation (including periodic behaviour) Probability: Addition rule, multiplication rule, Venn diagrams Circles – coord geometry Consolidation Statics – no friction Newtons laws 2018-19 – do projectiles here instead 5 16/10 Factor theorem Algebraic division Probabilty: Tree diagrams, Two way tables, conditional probability Differentiation - optimisation Statics –no friction Newtons laws 2018-19 – do projectiles here instead 23/10 HALF TERM 6 30/10 TT2 Algebraic fractions Partial fractions – inc. quadratic factor TT2 Integration – Fundamental Theorem of Calculus. Limit of a sum. Integration - Areas Dynamics – no friction 7 6/11 Proof by exhaustion, counter example, deductions Proof by exhaustion, counter example, deductions DRVs Inc Discrete Uniform Critique probability models Vectors 2D/3D. Modulus Distance between point Unit vectors Vectors 2D/3D Dynamics – no friction Connected particles 8 13/11 READING WEEK – Monday lesson only. Open Evenings & Subject Reviews. 9 20/11 Compound trig Double Binomial distribution . Mod graphs and equations Vectors 2D/3D – vector triangles
10 27/11 Small angle approximations Trig Proof Consolidation Hypothesis testing - binomial Inverse functions Composite functions Friction 11 4/12 TT3 Logs Logs Hypothesis testing - binomial Chain rule, sine cosine from first principles Product and trig TT3 12 11/12 Trig/logs consolidation Correlation and regression Quotient and trig Friction Christmas 13 1/1 Pythagorean identities Inverse Trig inc. graphs Correlation and regression: Hypothesis testing for zero correlation Differentiate e, a^x, logs Consolidate differentiation Variable acceleration – including sine/cos 14 8/1 Graphical Inequalities Logs & geometric (convergence, and divergence) : Normal Parametric equations Parametric differentiation Variable acceleration – including sine/cos 15 15/1 TT4 R method TT4 Normal Implicit Connected rates of change Vectors involving acceleration 16 22/1 Trapezium rule Numerical Methods: Iteration Approximation from binomial to normal Integration Reverse chain rule Integration Reverse rule Moments – see saw 17 29/1 Binomial (infinite) Hypothesis testing for mean in normal distribution Integrating Partial fractions Integration consolidation Moments – Ladders 18 5/2 TT5 Binomial Partial fractions Consolidation Integration Trig TT5 Consolidation 12/2 HALF TERM 19 19/2 S&M mock Mock week Logs Integration parts (and Integration substitution – not always given substitution 20 26/2 Numerical Methods: Newton Raphson Solving differential equations Solving differential equations
Contextual numerical method solves 21 5/3 22 12/3 Mock1 23 19/3 Revise Mock2 24 20/3 25 2/4 26 23/4 Mini mock 27 30/4 28 7/5 29 14/5 A1 PROGRESSION LEAVE 30 21/5 A1 PROGRESSION LEAVE 31 28/5 SUMMER HALF TERM 32 4/6 A1 PROGRESSION LEAVE 1 11/6 Revision Revision Revision Revision Revision Revision 2 18/6 standard Series Induction, summation & Recurrence relation FP1:Induction divisibility Parametric Integration Volume by rotation Revise Complex 3 25/6 Matrices: Adding mutliplying Matrices Determinants and inverses Complex no. Mod arg arg rules Simple loci Complex no. Dividing complex no. Argand diagrams 4 2/7 Matrices: Solving linear equations using inverses Matrices induction Dot product Equation of a straight line, vector and Cartesian 5 9/7 Matrices: Find invariant points and line Matrices: Transformations 2x2 and 3x3 Interpret geometrically the solution and failure of a solution of linear equations Vector lines and plane problems Equation of plane vector and Cartesian. Scalar form Vector lines and plane problems
NEW A LEVEL PLANNER – YEAR 2 W Date Notes / TESTS Topics By Lesson LESSON 1 LESSON 2 LESSON 3 LESSON 4 LESSON 5 LESSON 6 1 12/9 CWC Induction onto the course FP12: Complex. De moivre and eulers formula Test 2 19/9 FP2: Complex De moivre FP2: Complex Nth roots and roots of unity FP2: Complex Nth roots and roots of unity 3 26/09 FP2:Hyperbolics – defn, graph, inverse FP2:Hyperbolics – solving problems FP2:Hyperbolics and inverse trig– Differentiation, integration 4 3/10 FP2:Hyperbolics and inverse trig– Differentiation, integration FP2: Method of differences – inc. partial fractions FP2: Integrating partial fractions with quadratic factors 5 10/10 TT TT FP2: 1st order Differential equations – IF, sketching family of curves FP2: 1st order Differential equations – IF, sketching family of curves 6 17/10 FP1:Understand and use relationship between roots and coefficients FP1: Volume by rotation about x and y FP1: Vectors FP1:Series FP1:Indcution FP1:Matrics 24/10 HALF TERM 7 31/10 TT FP2: Second =0 FP2: Second order =f(x) FP2: Harmonic motion and damped oscillation TT 8 7/11 FP2: Differential applied questions- kinematics FP2: Differential applied questions- coupled first order FP2:Maclurin inc validity