Term
Autumn 1
Autumn 2
Spring 1
Spring 2
Summer 1
Summer 2
Topic title
Area & perimeter, sequences, number work including decimals and negatives, introduction to algebra
Expressions and formulae. Fractions, decimals and percentages. Angles in 2 D shapes. Measuring angles, drawing angles, angles in a straight line, angles properties in a triangle.
Co-ordinates, Graphing of straight lines graphs. Problem solving, order of operations and calculator methods.Data handling, mean, mode, range. Interpreting and drawing charts.
Transformations, Reflections, Rotations, translations.Solving linear equations, one step and 2 step methods.Multiples, Factors, LCM and HCF
Constructing triangles.3D shapes, volume and surface areaDecimal calculations.Ratio and proportion
Ratio, proportion and probability.
Knowledge & Skills
· Use of basic knowledge and extension to problem solving in the topics listed.
Homework
Information relating to all homework can be found on EDULINK.
Numbers and Decimals. Prime numbers, Lowest Common Multiples and Highest Factor. Square roots and Cube rootsMetric measures, Perimeter and Areas of triangles, parallelograms and trapeziaExpressions, collecting like terms, expanding brackets, single and double, use of formulae, indices, substitutions, Fractions, Decimals and percentages
Angle properties in triangles, quadrilaterals and polygons. Angles in parallel lines.Graphing linear functions. Equation of a straight line Graphing simple quadratics as extension.Real life graphs, conversion graphs.
Distance-Time graphs Mental Methods for calculations. Calculations with powers of 10, multiply and divide by powers of 10.Introduction to standard index form.
Planning, collecting and analysing data. Drawing pie charts. Data Analysis using range, mean, median and mode.Stem and Leaf diagrams. Scatter graphsTransformations (reflections, rotations, translations, enlargements and combination of transformations as an extension.ding enlargements, multi-step equations, BIDMAS and word problems.
Solving linear equations, equations with brackets.problem solving, written and calculator methods. Order of operations. Constructing triangles and scale drawing.Sequences, term to term, position to term.
Plans and elevationsVolume and surface area of cuboids, and Prisms.Sequences, nth term (Linear)Ratios and proportionsProbability
Calculation with powers 10 and more on standard index form.
Estimating calculations and approximations
Circumference and area of circles
Compound measures of speed, pressure and density
Expanding brackets, single and double brackets. Factorising expressions.
(Extension, factorising quadratic expressions)
Problem solving with fractions using adding, subtracting, multiplying and dividing.
Percentage change, percentage increases and decreases using multipliers.
Reverse percentage.
Angle properties with parallel lines and polygons.
Drawing straight-line graphs, Gradient of a straight-line graph, y-intercept of a straight-line graph
The equation y=mx+c
Distance-time graphs
Extension, plotting quadratic graphs)
Time series
Problem solving using a calculator.
Interpreting the calculator display.
Frequency tables.
Calculating mean from tables
Interpreting graphs
Correlation
Comparing distributions
Maps and scale drawings
Bearings
Solving Equations with brackets
Solving equations with Unknown on both sides.
(Extension, solving basic quadratic expressions using factorising)
Constructing equations
Trial and improvement
Laws of indices
Standard form for large numbers
Standard form for small numbers
Loci and constructions
Pythagoras' theorem, an introduction and problem solving as extension.
Sequences linear and ( quadratic sequences as extension)
Real life sequences
Volume and Surface area of a cuboids and prisms.
Ratios and proportions
Calculating probabilities
The outcomes of two trials.
Venn diagrams, an introduction.
Surface areas and volumes of Cylinders, Cones and Pyramids.
Solving quadratics, Factorise , using the formula.
Probability, one event two events.
probability trees.
Problem solving with probability.
Venn Diagrams.
Pythagoras' Theorem and trigonometry.
Indices Rules and Surds
Fractions, algebraic fractions, including solving equations with algebraic fractions.
Inequalities linear and quadratic
Graphing, Graphing regions.
Bounds
Similar shapes
Similarity and areas and volumes
Proportionality
Simultaneous Equations, 2 Linear equations.
Solving equations using graphs
Proof
•Students develop their problem solving techniques in the listed topics.
Areas of 2D shapes including circle and trapezia.
Surface areas and Volumes of cuboids and prisms.
Rules of Indices and Standard Form.
Probability, one event, two events and basic probability trees.
Pythagoras’ Theorem.
Data analysis, Mean, mode, median for a variety of data.
Drawing and interpreting pie charts.
Calculating with fractions and percentages.
Percentage increases and decreases, basic compound and simple interest
Linear Inequalities.
Graphing, linear and quadratics functions
Bounds, Lower bounds and upper bounds.
Similar Shapes
Congruent shapes. Bearings
Ratios and Proportions
Solving linear equations.
Solving simultaneous equations.
Linear sequences,
Column Vectors,
Plans and elevations
Transformations
Circle Theorem
Revision of quadratics, completing squares and turning points
Solving Simultaneous Equations, 2 Linear, 1 linear and 1 non-linear, graphically and algebraically.
Equation of circles, finding equation of a tangent to a circle.
Distance-Time graphs
Column vectors
Revision of trigonometry, Sine rule and cosine rule, data-handling, Ratios
Iteration
Recurring decimals
Vector geometry
Topic Revision and past paper practice
GCSE Maths exams
Areas of compound shapes and Trapezia
Surface areas of cuboids and prisms
Volumes of Cuboids and Prisms
Ratios
Proportions
Pythagoras’ Theorem
Percentages of amounts, percentage increases and decreases
Graphs: Plotting straight line graphs and quadratics.
Solving equations, inequalities
Proof, Algebra and functions, Coordinate geometry in the (x, y) plane, Sequences and series, Trigonometry, Exponentials and logarithms, Differentiation, Integration, Numerical methods, Vectors
Section A-Statistics ● Statistical sampling , Data presentation and interpretation, Probability, Statistical distributions, Statistical hypothesis testing
Section B- Mechanics ● Quantities and units in mechanics, Kinematics, Forces and Newton’s laws, Moments
Proof, Complex numbers, Matrices, Further algebra and functions, Further calculus, , Further vectors, Polar coordinates, Hyperbolic functions, Differential equations
