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Elements and Performance Criteria

  1. Apply differentiation techniques to avionic engineering applications
  2. Apply integration techniques to avionic engineering applications
  3. Apply fourier analysis and laplace transforms to avionic engineering applications
  4. Communicate outcomes

Range Statement

This field allows for different work environments and conditions that may affect performance. Essential operating conditions that may be present (depending on the work situation, needs of the candidate, accessibility of the item, and local industry and regional contexts) are included.

Avionic engineering applications include:

Circuit analysis relating to avionic systems and system components, including but not limited to:

communications

radio navigation

inertial navigation

pulse

display

automatic flight control

flight management

engine management

Circuit analysis relating to the design, modification and update of avionic component test stands

Appropriate communication techniques include:

Reporting

Publication amendment

Revision of design data

Presentation

Verbal communication

Web-based

Electronic or hard copy

Check outcome includes:

Ensuring that the result of the analysis does assist in the resolution of the problem



Knowledge Evidence

Evidence required to demonstrate competency in this unit must be relevant to and satisfy all of the requirements of the elements and performance criteria and include knowledge of:

differential calculus:

differentiation from first principles

differentiation by rule

differentiating derivatives of trigonometric, logarithmic and exponential functions

Newton’s method

differentiation application (turning points, intercepts, limits, symmetry, maxima and minima rates)

solving first and second order differential equations

solving problems involving partial differentiation with up to three independent variables

integral calculus:

definite integrals

indefinite integrals

integration of trigonometric, algebraic and exponential functions

integration using partial fractions

integration using improper integrals

integration by parts

integration with the aid of tables

the calculation of areas and volumes

the determination of means and root mean square

the application of double integrals to moments problems and application of double integrals in polar form

complex numbers – manipulation of complex numbers and application of De Moivre’s theorem

electronic circuit analysis using fourier analysis and laplace transforms.