Year 12 Virtual Seminars

Our Year 12 Virtual Seminars are specialty revision programs held online via Zoom in the Terms 1, 2 and 3 school holidays for Biology, Chemistry, Maths Methods and Physics.

Our Virtual Seminars are separate from our in-person revision seminars and have a special focus on exam-specific content led by one of our expert teachers. Each two-hour topic is accompanied by exclusive revision notes.

These sessions are open to students of all abilities and also offer an alternative format for rural and remote students who are unable to travel to attend our in-person seminars.

Get in quick! These sessions book out fast.

*Zoom app required for iOS & Android devices or via your preferred browser for PC/Laptop – https://zoom.us/download
Once booked, ATC staff will send your unique link invitation before your session commences.

Please note each booking requires a commitment to all sessions.

5 day course

Year 12 Mathematical Methods Virtual Seminars Term 2

with Jonathan Hage

Available

Course details

Session A – Introductory differential calculus

  • Derivatives from first principles
  • Rules of differentiation including chain rule, product rule and quotient rule
  • Deriving local maxima and minima
  • Increasing and decreasing functions
  • Graphing of functions  y =xn

Session B – Derivatives of exponential and logarithmic functions

  • Slopes of tangents of the exponential and logarithmic functions
  • Local maxima and minima
  • Application of exponential and logarithmic functions including growth and decay, surge and logistic functions
  • Graphing of y = ln x and yex

Session C - Derivatives of Trigonometric Functions

  • Derivatives of trigonometric functions
  • Kinematics: displacement, velocity, acceleration
  • Application of trigonometric functions, including tidal heights and temperature changes
  • Graphing of and sin x and cos x.

Session D - The Second Derivative

  • Relationship between the 1st and 2nd derivatives
  • Optimisation
  • Points of inflection.

Session E – Integration and statistics

Integration (integral calculus):

  • Area under a curve
  • Problem-solving by integration

Statistics:

  • Measuring centre and spread of data
  • Discrete random variables – the Bernoulli and Binomial distribution
  • Continuous random variables – normal distribution
$350.00
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