Head of Department: Mr J Allen
Members of Department:
Mr R Hedley
Mr A Douglas
Mrs K Rogers
Mrs E Johnston
Mr S Archibald
Mrs K Parks
Mrs A Panaite
Miss M Herron
Mr M Gleghorne
Mr N Carson
Mr M Lyttle
Mrs C Mayberry
Teaching and Learning:
KS3
Year 8
- Use of knowledge of place value to multiply and divide numbers by powers of 10
- Collect, Organise, Record and Represent data
- Convert from one metric unit to another
- Estimate, Measure, Draw and Label Angles up to 360°
- Round Numbers to a Given Degree of Accuracy
- Pie Charts
- Multiply and Divide Numbers with up to Two Decimal Places by a Whole Number
- Calculate Areas of Squares, Rectangles, Parallelograms, Triangles and Calculate Volumes of Cubes and Cuboids
- Properties of Angles
- Understand, Calculate and use Averages and Range
- Understand and use Negative Numbers in Practical Contexts
- Understand and use Square, Cube and Prime Numbers
- Place Events in Order of Likelihood
- Use equivalences between fractions, decimals and percentages to solve problems
- Understand and use Scale in Maps and Drawings
- Calculate Fractions and of Quantities, Including Money
- Use the Four Operations to Solve Problems Related to Measures
- Add and Subtract Fractions, including mixed numbers
- Read and Interpret Timetables
- Order of Operations (BIDMAS)
- Devise and Use Rules for Generating Sequences in Words and/or Symbolic Form
- Reflect 2D Shapes in a Line
- Describe the Properties of Regular and Irregular 2D Shapes in terms of Sides, Angles, Symmetry and Tessellations
- Describe the Properties of 3D Shapes in terms of Faces, Edges and Vertices
- Draw Nets of 3D Shapes
- Relative Frequency
- Design and Use a Data Collection Sheet
- Enrichment Material for Mathematics Olympiads and Team Challenges
Year 9
- Negative Numbers
- Metric and Imperial Units
- Decimals
- Collect and record discrete and continuous data using a variety of methods
- Calculate perimeters and areas of composite shapes involving squares, rectangles and triangles
- Construct and interpret a variety of diagrams and graphs for discrete and continuous data
- Calculations involving the Circumference and Area of Circles
- Understand, Use and Calculate Ratio and Proportion
- Use equivalences between fractions, decimals and percentages to solve problems
- Understand and use the probability scale from 0 to 1 to express likelihood and comparability
- Calculate percentage increase and decrease in relevant contexts
- Work out Dimensions using Scale
- Understand and Use Compound Measures
- Use Conventional Notation in Algebra 1
- Recognise 2-D representations of 3-D shapes
- Use Conventional Notation in Algebra 2
- Use Coordinates in 4 Quadrants
- Standard Form
- Constructing Triangles
- Flow Charts
- Plotting Linear Equations
- Trial and Improvement
- Finding the Equation of a Straight Line
- Extended Multiplication and Division
- Bearings and 6-figure Grid References
- Enrichment Material for Mathematics Olympiads and Team Challenges
Year 10
- Round to an appropriate number of decimal places and significant figures
- Cumulative Frequency Curves and Scatter Graphs
- Using your calculator to perform complex calculations
- Compare two sets of data using box plots
- Use Appropriate Formulae
- Use and Interpret Graphs from Real Situations
- Perform length and area calculations on a composite shape and solve complex problems involving perimeter, surface area and volume
- Understand that measurements have an error margin of half of the given unit
- Understand the properties of angles in shapes
- Estimate the mean of a set of grouped data and identify in which the group the median lies and identify the modal group
- Use the Four Operations with Fractions
- Transformations
- Calculate the Original Quantity given the result of a Percentage Change; Calculate repeated Proportional Change
- Indices
- Right Angled Triangles – Pythagoras Theorem and Trigonometry
- Constructions and Loci
- Probability
- Algebra (Expanding and Factorising 2 Brackets)
- Forming and Solving Algebraic Expressions
- Similar Triangles
- Plotting Quadratic and Cubic Graphs
- Venn Diagrams
- Histograms
- The Language of Number
- Enrichment Material for Mathematics Olympiads and Team Challenges
KS4
GCSE Mathematics
The key features of the GCSE Mathematics course are:
- It offers opportunities to build on the skills and capabilities developed through the delivery of the Northern Ireland Curriculum at Key Stage 3.
- It provides a strong foundation for progression to GCSE Further Mathematics and/or AS level Mathematics and for other disciplines where understanding and application of mathematics is essential.
- It gives students the appropriate mathematical skills, knowledge and understanding to help them progress to further academic and vocational study and to employment.
- This specification has two tiers: Foundation and Higher.
- Each tier offers a choice of units that are suited to a wide range of abilities and enable students to demonstrate achievement.
- At Foundation Tier, students can achieve a Level 1 or Level 2 in Functional Mathematics as well as a grade in GCSE Mathematics.
- The assessment model enables students to monitor their progress and offers opportunities to improve their results.
- Each assessment unit gives students enough time to consider various problem-solving strategies and to decide on the best approach.
For further information on the GCSE Mathematics Course, please visit
www.ccea.org.uk/mathematics
GCSE Further Mathematics
The key features of the GCSE Further Mathematics Course are:
- It offers opportunities to build on the skills and capabilities developed through the delivery of the Northern Ireland Curriculum at Key Stage 3.
- It caters for students who require knowledge of mathematics beyond GCSE Higher Tier Mathematics and who are capable of working beyond the limits of the GCSE Mathematics specification.
- It is designed to broaden the experience of students whose mathematical ability is above average and who would like to:
- study mathematical courses at AS/A level;
- study other courses at AS/A level that require mathematics beyond GCSE Higher Tier;
- or extend their knowledge of mathematics.
- It gives students the appropriate mathematical skills, knowledge and understanding to help them progress to further academic and vocational study and to employment.
For further information on the GCSE Further Mathematics Course, please visit
www.ccea.org.uk/mathematics
KS5
A Level Mathematics
The key features of the A Level Mathematics course are:
- It includes four externally assessed assessment units.
- It allows students to develop their subject knowledge, understanding and skills.
- Assessment at A2 includes more demanding question types and synoptic assessment that encourages students to develop their understanding of the subject as a whole.
- It gives students a sound basis for progression to higher education and to employment.
- A range of support is available, including specimen assessment materials.
For further information on the A Level Mathematics Course, please visit
www.ccea.org.uk/mathematics
A Level Further Mathematics
The key features of the A Level Further Mathematics Course are:
- It includes four externally assessed assessment units.
- Assessment at A2 includes more demanding question types and synoptic assessment that encourages students to develop their understanding of the subject as a whole.
- It gives students a sound basis for progression to higher education and to employment.
- A range of support is available, including specimen assessment materials.
For further information on the A Level Further Mathematics Course, please visit
www.ccea.org.uk/mathematics
GCSE/A2 Examination highlights
GCSE Mathematics Results
2021
|
A*
|
A
|
RBAI
|
14.91
|
34.78
|
NI
|
10.1
|
30.6
|
GCSE Further Mathematics Results
2021
|
A*
|
A
|
RBAI
|
33.33
|
60.78
|
NI
|
31.0
|
67.5
|
A Level Mathematics Results
2021
|
A*
|
A
|
RBAI
|
25.71
|
57.14
|
NI
|
28.7
|
65.7
|
A Level Further Mathematics Results
2021
|
A*
|
A
|
B
|
RBAI
|
57.14
|
71.43
|
100
|
NI
|
61.8
|
87.6
|
94.4
|
Additional information:
- Congratulations to our Senior pupils who have taken part in the Senior Maths Olympiad. Some excellent scores which bodes well should there be any team competitions in the future.