Semester Summer - 2020 Winter - 2020 Fall - 2019 Summer - 2019 Winter - 2019 Fall - 2018 Summer - 2018 Winter - 2018 Fall - 2017 Summer - 2017 Winter - 2017 Fall - 2016 Summer - 2016 Winter - 2016 Fall - 2015 Summer - 2015 Winter - 2015 Fall - 2014 Summer - 2014 Winter - 2014 Fall - 2013 Winter - 2013 Fall - 2012 Summer - 2012 Winter - 2012 Winter - 2011 Fall - 2010 Summer - 2010 Winter - 2010 Fall - 2009 Summer - 2009 Winter - 2009 Fall - 2008 Fall - 2007 Winter - 2007 Winter - 2006 Winter - 2005 Winter - 2004 Fall - 2003 Winter - 2003 Winter - 2002 Winter - 2001 Fall - 2000 Winter - 1999 Winter - 1998 Fall - 1997 Schools offering this subject Select school Faculty of Continuing Education Last revision date Mar 12, 2020 8:38:08 AM Last review date Mar 16, 2020 8:15:31 AM

Subject Title

Subject Description
This course draws on the concepts introduced in preceding math courses, applying them to establishing a mathematical understanding of advanced communication and control principles. A sound background in integration techniques and simple differential equations is provided. Key topics in the course include the application of Fourier series to the spectral analysis of signals, and of Laplace transforms to the concepts of feedback and control.

Credit Status
One subject credit in Electronics Engineering Technology programs.

Learning Outcomes
Upon successful completion of this subject the student will be able to:

1. Obtain integrals of a wide variety of functions using tables
2. Calculate selected types of integrals using:Simple substitution, trigonometric substitution, power rule for integrals, integration by parts, and partial fractions.
3. Calculate RMS values of key functions in electronics, such as sin, cos, sawtooth, square
4. Calculate MEAN values for a variety of commonly used functions, such as full-wave rectified sin, half - wave recitified sin, sawtooth, square
5. Solve first order differential equations with: separable variables and integreable combinations
6. Calculate Laplace Transforms of simple functions, such as f(t)=1, t, t2, sinat, cosat
7. Obtain forward and inverse Laplace Transforms using tables
8. Solve differential equations using Laplace transform, solve transient events in simple DC and AC circuits
9. Calculate coefficients of harmonic terms of Fourier series, calculate power components of a harmonic signal.

Essential Employability Skills
Execute mathematical operations accurately.

Apply a systematic approach to solve problems.

Use a variety of thinking skills to anticipate and solve problems.

Analyze, evaluate, and apply relevant information from a variety of sources.