Course Information
Course Description
The Mathematics course is designed to enhance learners' knowledge, understanding, and skills in various aspects, including in-depth subject content, independent thinking, application of knowledge to new situations, critical evaluation of information sources, logical reasoning, effective communication, and working in English. The course provides a comprehensive foundation in mathematics, fostering confidence, satisfaction, and enjoyment in the subject.
Course Objectives
The objectives of the course are to:
- Develop learners' mathematical knowledge and skills, instilling confidence and enjoyment.
- Foster an understanding of mathematical principles and the appreciation of mathematics as a logical and coherent subject.
- Acquire a range of mathematical skills, enabling learners to apply mathematics in everyday situations and across other subjects.
- Develop the ability to analyse problems logically and select appropriate mathematical methods for problem-solving.
- Enhance communication skills, emphasising clear expression in mathematical communication.
- Provide the necessary mathematical background for further study in mathematics or related subjects.
Course Outline
The course is structured around the following core components:
- Pure Mathematics
- Mechanics
- Probability & Statistics
Student Acquisitions
Upon completion of the course, learners will:
- Possess in-depth subject knowledge and skills in mathematics.
- Demonstrate independent and logical thinking.
- Apply mathematical concepts to new and familiar contexts.
- Evaluate information sources effectively.
- Present well-organised and coherent arguments.
- Make informed judgements, recommendations, and decisions.
- Clearly communicate reasoned explanations and understand their implications.
- Work and communicate proficiently in English.
Learning Methodologies
The course employs effective learning methodologies, focusing on the following approaches:
- Working with mathematical information.
- Developing logical and independent thinking skills.
- Emphasising accuracy and precision.
- Applying mathematical models to real-world situations.
- Analysing results and reflecting on findings.
- Transferring skills to other subjects and future endeavours.
- Equipping learners for higher education and employment opportunities.