Are struggling to keep up with your class? In this Beginner's Guide to Year 11 Maths Advanced we're going to give you all the tools you need to catch up and excel at school.
Confused about all the new changes in the HSC Syllabus? Trying to wrap your head around all the difficult concepts explored? Well you’ve come to the right place! This Beginner’s Guide to Year 11 Maths Advanced will break down these tricky concepts and create clarity around all the grey areas!
Now that the new syllabus for the HSC has commenced, it’s essential that students build on their foundational knowledge from Years 7-10 and grow that knowledge moving forwards in Year 11. This will become an indispensable base for students as they progress into Year 12.
This Guide identifies the skills required to develop mastery over the Year 11 HSC content, whilst also breaking down each concept down into clear and concise theory.
Our purpose for writing this guide is to create clarity around the new syllabus changes surrounding the Year 11 Mathematics Advanced topic and help students prepare for their Year 11 exams.
|The Matrix Method for Maths is our proven process to ensure you develop knowledge and skills.|
|1||Theory||Developing a thorough understanding of concepts is the first step to mastering Maths. Learn from Matrix Theory Books that are carefully structured to help you understand even the most complex stuff!|
|2||Application||Memorising formulas will only get you so far. Consolidate your understanding by learning how to apply concepts and techniques to solve problems.|
|3||Examples||Work through examples that will actually be in your exam. You’ll learn how to present your solution for maximum marks in exams.|
|EXAM SKILLS (50% OF COURSE TIME)|
|4||Concept Checks||Learn the most efficient problem solving techniques with different types of exam-style questions.|
|5||Workbook||Practice sharpening your skills with hundreds of exam-style questions. It’s important to keep practising as this is the only way to find the right balance between speed and accuracy.|
|6||Quiz and Feedback||Weekly quizzes and feedback provide you with opportunities to identify your gaps and address them ASAP.|
|7||Topic Test||Working under exam conditions will boost your confidence for the real thing. Learn from your mistakes and fill your gaps so you are continually improving.|
In Year 11 Maths, students encounter the following Mathematical weaknesses:
For example: Find the solutions of \(x\) for the following quadratic equation:
Students would struggle with this question as many are familiar with factorising but are unfamiliar with the other methods like completing the square or quadratic formula which need to be applied in order to successfully solve the question.
For example: Find the values of \(m\) for which the graph of the parabola \(y=x^2+5mx+m\) is always above the \(x\) – axis.
In this question, it’s important a student has a good conceptual understanding on the link between the discriminant and the parabola and solving quadratic inequalities. Without a good conceptual understanding students would assume that “above the \(x\) – axis” translates to solving the discriminant greater than zero rather than below zero.
© Matrix Education and www.matrix.edu.au, 2020. Unauthorised use and/or duplication of this material without express and written permission from this site’s author and/or owner is strictly prohibited. Excerpts and links may be used, provided that full and clear credit is given to Matrix Education and www.matrix.edu.au with appropriate and specific direction to the original content.