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Engineering Mathematics 2

Unit Code:HMS112



Credit Points

Duration

Contact Hours

Campus

Prerequisite

Corequisite

12.5 Credit Points

1 Semester

60 hours

Hawthorn, Sarawak

HMS111 Engineering Mathematics 1 or equivalent

Nil

Related Course/s:

A unit of study in the
 
An elective unit of study in the;
 

Aims & Objectives:

This unit aims:

  • To provide students with the mathematical knowledge and skills that are needed to support their concurrent and subsequent engineering studies.
  • To provide students with a thorough grounding in mathematics.
  • To lay a foundation for further studies in engineering mathematics.

Teaching Methods:

Lectures (48 hours), Tutorials (12 hours)

Assessment:

Assignments (15%), Tests (30%) and closed book exam (55%).

Generic Skills Outcomes:

In this unit, students are expected to enhance the Key Generic Skills below as recognised by Engineers Australia. The Unit Outline explains how these outcomes will be achieved.
  • Ability to apply knowledge of basic science and engineering fundamentals
  • Ability to communicate effectively, not only with engineers but also with the community at large
  • Ability to undertake problem identification, formulation and solution

Content:

  • Surfaces and Partial Differentiation: Standard surfaces as z = f(x,y); relations, parametric forms, 3D polar co-ordinates, drawing 3d pictures of surfaces and 3D curves, partial derivatives, approximations, optimisation.
  • Differential Equations: First order separable, exact, linear, orthogonal trajectories, second order linear with constant coefficients and simple right hand sides.
  • Number Systems: binary, octal and hexadecimal numbers.
  • Discrete Mathematics: Boolean algebra, switching and logic circuits.
  • Linear Algebra: Matrices, determinants, solution of systems of linear equations, matrix inverse, Gaussian and complete elimination.
  • Curves: 2D polar co-ordinates, 2D parametric curves, parametric differentiation and antidifferentiation, 3D curves, parametric differentiation and antidifferentiation.
  • Complex numbers: Arithmetic, geometrical representation, cartesian and polar forms, powers and roots, exponential form, fundamental theorem of algebra.

Reading Materials:

Course notes will be available.
Graphical calculator.