Course information

This HSC Exam Preparation course offers a wonderful opportunity to hone examination skills in order to maximise chances of success.

This workshop will deal with identifying strategies for solving examination style questions from the Mathematics Advanced course. This will include reviewing relevant questions from past HSC examinations (Mathematics course) as well as examination papers from other educational jurisdictions. Students will practise interpreting questions and planning responses. The presenter will provide valuable feedback and will also offer advice on examination technique and how to maximise exam results.

This course is suitable for students who will be in Year 12 in 2026. An updated HSC syllabus will be introduced in 2026, so the content is not suitable for students who will be in Year 11 in 2026.

Students will have the opportunity to ask topic specific questions and to receive individual assistance and advice.

By the end of this course, you should be able to:

• critically evaluate your own and others’ solutions to improve the quality of responses in assessment tasks
• interpret mathematical language of examination questions to better understand the steps for a quality solutions
• identify the relationships between key areas of mathematics
• manage time effectively during examinations.

Questions presented will be from the Mathematics Advanced HSC course. It consists of the following syllabus references:

• MA-F2 Graphing Techniques
• MA-F3 Trigonometric Functions and Graphs
• MA-C2 Differential Calculus
• MA-C3 The Second Derivative
• MA-C4 Integral Calculus
• MA-M1 Modelling Financial Situations
• MA-S2 Descriptive Statistics and Bivariate Data Analysis
• MA-S3 Random Variables

This course is suitable for students who will be in Year 12 in 2026. An updated HSC syllabus will be introduced in 2026, so the content is not suitable for students who will be in Year 11 in 2026.

Delivered as a one-day activity-based workshop where we will explore and apply mathematical knowledge and skills in a combination of lectures, tutorials and problem-solving sessions. Practice exercises are carefully graded and you will receive immediate feedback.

You will receive electronic copies of the following:

• a course booklet including theory and worked examples
• examination and study advice and tips
• relevant past examination questions from the previous mathematics course as well as from other educational jurisdictions, with sample answers.

Bring your own device

You are required to bring your own device (Windows or Mac) along with a power cord. Please ensure your device is fully charged, as access to power outlets is limited.

Please note that University does not carry any responsibility for your lost, stolen, or damaged devices whilst on the University premises.

Course evaluation

This course will be evaluated through an online student questionnaire, which will be sent via email during class.