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## Timetable: Weeks 1-13.
Module description suggests 7 hours of private study per week for
this course. ## Exams- 20% Midterm exam.
- 80% End of term exam.
Both exams are open book, i.e. textbooks and notes are allowed. ## Midterm TopicsThe midterm will focus on all of partial differentiation (calculating derivatives, errors and rates of change), and integration of elementary functions and integration using substitution. ## Syllabus
## Textbooks- K. Stroud. Engineering Mathematics.
- H. Anton. Elementary Linear Algebra.
- E. Kreyszig. Advanced Engineering Mathematics.
- K. Atkinson. Elementary Numerical Analysis
- H. Anton and C. Rorres. Elementary Linear Algebra with Applications.
- W. H. Press et al. Numerical Recipes.
## LecturesLecture 1. Lecture 2. Lecture 3. Lecture 3a: Partial Fractions. Lecture 4. Lecture 5, (table of Laplace transforms). ## WorksheetsWorksheet 1, answers. Worksheet 2, answers. Worksheet 3. Worksheet 4. Fourier Series Worksheet. ## VideosWorksheet 1 (partial). RC circuit inhomogeneous differential equations by lucky guess and variation of constant methods. Second order differential equations with constant coefficients homogeneous1 homogeneous2 homogeneous3 inhomogeneous1 inhomogeneous2 inhomogeneous3. ## Past Exam Papers2003. 2004. 2005. 2006. 2007. 2008. 2009. 2010. 2011. 2012. 2013. ## Example Midterm Exam |
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