VCE Unit 1-2 Mathematical Methods: Polynomials

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How Polynomials work
Algebra with Polynomials
Division of Polynomials
Factorising Polynomials
Factor and Remainder Theorems
Solving Polynomial Equations
Solving Inequalities
Sketching Polynomials
Sketching Cubic and Quartic Functions
Deteing Polynomial Equations
Root Finding (Bisection Method)
Applications and exam-style questions
Graphics CAS calculator tips

Arithmetic: especially a good grasp of fractions, division concepts and powers.

Algebra: including solving equations and simultaneous (systems) of equations.
Functions: basic function notation, what functions are and how they work.
Sketching basics: cartesian coordinates, basics of transformations.
Quadratics: all kinds of factorising, sketching and solving with null factor law.
*Optional: access to a Texas Instruments Graphics CAS Calculator (or similar). This is only required for the Applications section, but if you have one on hand it would be great practice!
*Optional: access to a copy of Mathematical Methods Units 1&2 Cambridge Senior Mathematics Australian Curriculum/VCE (Cambridge University Press 2015 publication). The homework in this course is set based on this textbook. While this is optional, I strongly suggest attempting the homework to help consolidate your knowledge!

Students of VCE Units 1-2 Mathematical Methods - this course is for you!

In this comprehensive course, I take you through over 120+ step-by-step worked examples of VCE Methods Unit 1-2 Polynomials questions. By the end you will be be able to recognise, understand and answer any polynomial question that comes your way in homework or assessments - whether it be long division, solving, sketching or applications. I've included some graphics CAS calculator tips too!

120+ Bite-Sized Worked Examples

I don't believe in teaching 'theory' when it comes to mathematics - only application. This is why this course has no separate theory videos. Instead, every piece of theory that you will need is explained through an illustrative example question, where you get to understand how the theory is applied in practice straight away.

With this approach, you can focus on learning how to answer problems - which is what you get assessed on in VCE Methods. After all, you're not tested on theory but your actual ability to do the questions, right The purpose of this course is to give you the tools to do just that.

The best thing about maths is that you can learn how to do a 'type' of question by understanding just one single example. If you can break one example down into the individual steps, you can then apply these same steps to any similar question - even if the context, numbers or equation is different. This is exactly the study strategy I used to nail my VCE Mathematical Methods and Specialist Maths exams and achieve a 99.70 ATAR.

So what's the formula to success in maths

Watch and understand the steps involved in an example problem.

Practice applying the steps on your own to similar questions.

Repeat for every type of question.

Let's look at each of these one-by-one.

Step 1. Watch and understand the steps involved in an example problem.

This is taken care for you by the course videos! I've been tutoring these kinds of maths questions for over 5 years and I've learned a lot along the way - including ways that my students tend to understand explanations best, and the kinds of common mistakes they make in their understanding along the way. In this course, I demonstrate and explain the steps to each problem like I would be tutoring them. I might be biased, but I think self-paced study through a good video course can be a more effective solution than tutoring. Not only is it more convenient, but you can also always come back to the examples whenever you need them - even during that last-minute cram at midnight!

Step 2. Practice applying the steps on your own to similar questions.

This is where you come in - it's to do some independent study! In the course notes, I direct you to some relevant example questions from the VCE Unit 1&2 Methods Cambridge Textbook. If you want to succeed, do not skip out on this step!

Step 3. Repeat for every type of question in the topic.

Great news! This course takes care of making sure that you revise each question type and don't miss anything. It thoroughly brings together a collection of the main types of questions I've seen in VCE Methods Unit 1-2 Polynomials homework, textbooks, tests, SACs and exams. You can use the course structure as a 'checklist' to make sure you've fully covered the Polynomials topic!

And that's it! Once you can understand the examples covered in this course, I'm confident that you will be able to answer almost every polynomials question at Year 11 VCE level (and even get a head start on a large proportion of the Year 12 polynomials curriculum as well). All it takes is a bit of your to watch and practice the examples.

Isn't that too much work...

I know that VCE is a stressful and busy . I know you will likely have other subjects to think about too - trust me, I've also been there! With this in mind, I tried my best to ensure that all of the videos are as bite-sized as possible. Most are only a few minutes long!

And here is another really helpful tip: you don't actually have to watch every single part of this course! You are free to jump around the content, or double the speed ;) You can look into the course curriculum to find out which question types you are struggling with, and just work through those ones first (exactly like how you might come to a tutor and ask for help with a particular question)! In the Introduction section I've included some printable course materials and useful tips about how to optimally use your study and get the most out of this course.

Disclaimer

VCE is a registered trademark of the VCAA. The VCAA does not endorse or make any warranties regarding this study resource. Past VCE exams and related content can be accessed directly at the official VCAA website.

Victorian Certificate of Education (VCE) students studying Mathematical Methods.
The content in this course is tailored to the current Year 11 VCE Methods curriculum, but it can be a useful resource to any Year 9 to 12 students studying polynomials in their mathematics course!

HomePage:

https://anonymz.com/https://www.udemy.com/course/unit-1-2-vce-polynomials/

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