Aim of this tutorial is not only to provide students with an excellent knowledge of the subject but, also:
  1. Remember, you will be assessed on final VCE exam on all mathematical knowledge gained throughout all year levels.
  2. Ensuring the highest standard of mathematical concepts and knowledge for final exam.
  3. Permanently practising purposely designed questions that will provide deep revision and at the same time deep understanding of currently studied chapter.
  4. High level of understanding VCE exam requirements.
  5. Strong focus on how to present development of concept and knowledge to your assessor throughout working a question.
  6. Learn useful examination techniques on purposely designed questions.
  7. Increasing your exam performance by practicing differently formulated exam style of questions.
  8. The complete program is designed to maximise the final exam result.

Mathematical Methods 3 & 4

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A       Functions, Relations and Transformation of Graphs

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Sess. 1 Key Definitions, Terminology, Concepts and Worked Examples
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Part 2   1 h and 54 min
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Sess. 2 Further Definitions, Terminology, Concepts and Worked Examples
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Sess. 3 Study Examples
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Sess. 4 Even and odd functions. Sum and product of functions. Composite and Absolute value functions. Examples
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Sess. 5 Study Examples
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Sess. 6 Exam Style Questions. 2 h and 3 min $ 47
Sess. 7 SAC and Further Exam Style Questions 2 h and 6 min $ 48
Sess. 8 More SAC and Exam Style Questions. Binomial Theorem
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Part 2   1 h and 14 min
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B       Exponential and Logarithmic Equations and Functions

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Sess. 9 Exponential and Logarithmic Equations. Concepts. Examples 1 h and 57 min $ 45
Sess. 10 Exponential and Logarithmic Functions. Concepts. Examples Part 1     1 h and 16 min
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2 h and 51 min $ 66
Sess. 11 Study Worked Questions 1 h and 45 min $ 40
Sess. 12 SAC and Exam Style Questions 1 h and 36 min $ 37
Sess. 13 Further SAC and Exam Style Questions 1 h and 24 min $ 32

C       Trigonometry

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Sess. 14 Trigonometric ratios. Unit Circle. Exact Values. Functions. Concepts and Examples Part 1     1 h and 36 min
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Sess. 15 Trigonometric Equations. Concepts and Examples.
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Sess. 16 Practice 1
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Sess. 17 Practice 2
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Sess. 18 Exam Style Questions
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Sess. 19 More Exam Style Questions 1 h and 50 min $ 42

D       Differentiation and Application of Differentiation

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Sess. 20 Differentiation. Concepts and Study Examples 1 h and 37 min $ 37
Sess. 21 Differentiation. Practice 1
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Sess. 22 Differentiation. Practice 2
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Sess. 23 Application of Differentiation. Theory. Concepts and Examples
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Sess. 24 Study Questions 1
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Sess. 25 Study Questions 2
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Sess. 26 Study Questions 3
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Sess. 27 Key Exam Style Questions
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Sess. 28 Key Exam Questions 1
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Sess. 29 Key Exam Questions 2
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E       Integration and Application of Integration

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Sess. 30 Theory and Study Examples
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Sess. 31 Study Examples 1 1 h and 38 min $ 38
Sess. 32 Study Examples 2 Part 1     1 h
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Sess. 33 Study Examples 3
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Sess. 34 Exam Style Questions 1
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Sess. 35 Exam Style Questions 2
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