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School of Mathematics

19732 Course Materials

Available Resources

MATH19740 – 1G2 (service course)

MATH19730/40 (Part 2) - 1G2

Lecturer:  Prof  Ralph Stöhr

General information about this course can be found here.

Classes: 

- Lecture: Monday 10-11 in AT G107
- Lecture: Friday 9-10 in AT G107
- Tutorial: Friday 10-11 in AT G107
- Extra Class for MATH19740: Tuesday 9-10 in UniPlace 1.218.

The Extra Class and the Tutorials start in Week 2

Coursework Test: The coursework test will be on Monday, April 22, 2013, 10-11 am, in AT G107. It will be an in-class test under examination conditions. The test will cover vectors, complex numbers and partial differentiation.

Here is the Test Paper, and the Solutions for the Test Questions.

Exemption from homework: Because of their fieldwork in Week 9, geology students are exempt from handing in the homework assignments on problem sheets 7 and 8..

Exercise  Sheets

- Exercises1

- Exercises 2

- Exercises 3

- Exercises 4

- Exercises 5

- Exercises 6

- Exercises 7

- Exercises 8

- Exercises 9

- Exercises 10

 

   Solution Sheets

- Solutions 1

- Solutions 2

- Solutions 3

- Solutions 4

- Solutions 5

- Solutions 6

- Solutions 7

- Solutions 8

- Solutions 9

- Solutions 10

Notes: Notes for the course will be posted here. NEW! The notes now include the final Chapter 5 on "Differential Equations".

Past Exam Papers: 2011, 2012

 

Last modified: 3 May 2013

Ralph Stöhr's Home page

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HELM Modules

Download and print the HELM modules on topics relevant to MATH19730 - part 2.

Descriptive Statistics:
Describing Data
Exploring Data
Regression and Correlation
Regression
Correlation
Discrete Probability distributions
Discrete Probability Distributions
The Binomial distribution
The Poisson Distribution
The Hypergeometric Distribution
The normal distribution
The normal distribution
The normal approximation to the binomail distribution
Sums and differences of random variables
Differentiation
Introducing differentiation
Using a table of derivatives
Higher derivatives
Differentiating products and quotients
The chain rule (composite functions)
Maxima and minima
Integration
Basic Concepts of Integration
Definite Integrals
The Area bounded by a Curve
Integration by Parts
Integration by Substitution and by Partial Fractions
Integration of Trigonometric Functions
Differential Equations
Modelling with differential equations
First Order Ordinary Differential Equations
Second Order Ordinary Differential Equations
Applications of Differential Equations

Formula Tables

Download, print and get used to looking up information in these Formula Tables. Your lecturer will be able to confirm if these tables will be provided in exams.

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Past exam papers

Download and print exam papers from previous years. Be aware that the syllabus may have changed, making some questions no longer relevant to the course you are taking. The number of questions may also have changed.