2018/19 Undergraduate Module Catalogue

SOEE1485 Mathematics for Earth, Environmental and Geographical Scientists

10 Credits Class Size: 50

Module manager: Dr Daniel Hill
Email: D.J.Hill@leeds.ac.uk

Taught: Semester 2 (Jan to Jun) View Timetable

Year running 2018/19

Pre-requisite qualifications

AS Level Maths at Grade C or above or SOEE1480 or equivalent. Not available to students with A Level Maths at Grade C or above

Pre-requisites

SOEE1480 Maths for Earth & Envi Scients

This module is not approved as a discovery module

Module summary

This module provides an introduction to calculus, both differentiation and integration. The module will give the opportunity for students who passed SOEE 1480 to extend their maths learning to the next level to include calculus. For those wanting to continue further, this module will provide the necessary pre-requisite for SOEE 1301.

Objectives

The objective of the module is to provide students with a good understanding of the basic concepts of single dimensional integral and differential calculus and related mathematical concepts.

Learning outcomes

On completion of this module, students should:

- understand basic calculus theory including the derivation of the derivative;
- be able to perform basic differentiation of function (product rule, quotient rule, power rule, etc);
- gain experience in solving word problems using calculus methods.
- develop processing and interpretation of visual and written information;
- assimilate material from lectures and implement in assessed coursework;
- develop quantitative ability which will underpin future scientific endeavours;
- develop time management in performing assessed coursework

Skills outcomes

Further development of quantitative skills.

Syllabus

The following topics are covered:

1. review of basic alegbra, trigonometry, and sequences and series;
2. differentiation from first principles
3. differentiation using methods of the power, product, quotient, and chain rule.
4. indefinite and definite integration
5. solving word problems using differentiation and/or integration
6. introduction to differential equations
7. introduction to complex numbers

Teaching Methods

Delivery type Number Length hours Student hours
Lecture 11 1 11
Tutorial 11 2 22
Private study hours 67
Total Contact hours 33
Total hours (100hr per 10 credits) 100

Private study

Pre-reading for lectures (11 hours).
Post-lecture practice questions (22 hours).
Coursework (14 hours).
Revision for final examination (20 hours).

Opportunities for Formative Feedback

Feedback on the student progress is provided through the marked assessed coursework that is returned to the students. Students will also gain an understanding of their progress independently by evaluating their performance on the formative example questions sheets that have solutions on the VLE. Students have an opportunity for verbal feedback on the formative question sheets at the tutorial.

Methods of Assessment

Coursework
Assessment type Notes % of formal assessment
Assignment Maths problem worksheet 15
Total percentage (Assessment Coursework) 15

The resit for this module will be by examination only.

Exams
Exam type Exam duration % of formal assessment
Standard exam (closed essays, MCQs etc) 1.0 Hrs 30 Mins 85
Total percentage (Assessment Exams) 85

Normally resits will be assessed by the same methodology as the first attempt, unless otherwise stated

Reading List

The reading list is available from the Library website

Last updated: 5/31/2018

Errors, omissions, failed links etc should be notified to the Catalogue Team