MATH06099 2019 Mathematics 102H

General Details

Full Title
Mathematics 102H
Transcript Title
Mathematics 102H
Code
MATH06099
Attendance
N/A %
Subject Area
MATH - Mathematics
Department
CENG - Civil Eng. and Construction
Level
06 - NFQ Level 6
Credit
05 - 05 Credits
Duration
Semester
Fee
Start Term
2019 - Full Academic Year 2019-20
End Term
9999 - The End of Time
Author(s)
Leo Creedon, Fergal Gallagher
Programme Membership
SG_ECIVL_H08 201900 Bachelor of Engineering (Honours) in Civil Engineering SG_EMECH_H08 202000 Bachelor of Engineering (Honours) in Mechanical Engineering SG_EELEC_H08 202000 Bachelor of Engineering (Honours) in Electronics and Self Driving Technologies SG_EROBO_H08 202000 Bachelor of Engineering (Honours) in Robotics and Automation SG_EGENE_H08 202000 Bachelor of Engineering (Honours) in General Engineering SG_EELEC_H08 202100 Bachelor of Engineering (Honours) in Electrical Engineering and Sustainability
Description

Solution of first and second order differential equations using Laplace transforms and other techniques.

Linear algebra including eigenvalues and eigenvectors.

Learning Outcomes

On completion of this module the learner will/should be able to;

1.

Solve first order separable and linear differential equations

2.

Solve first and second order differential equations using Laplace transforms

3.

Solve second order differential equations using the auxiliary equation and the particular solution.

4.

Matrix addition, subtraction and multiplication, inverses, determinants, eigenvalues and eigenvectors.

5.

Solve linear systems of equations using Gaussian elimination

Indicative Syllabus

Solution of first order separable and linear differential equations

Definition and calculation of Laplace transforms and inverse Laplace transforms

Solution of first and second order differential equations using Laplace transforms

Solution of second order differential equations using the auxiliary equation

Matrix addition, subtraction and multiplication

Solution of linear systems using row reduction of matrices, matrix inverses.

Determinants, eigenvalues and eigenvectors

Coursework & Assessment Breakdown

Coursework & Continuous Assessment
20 %
End of Semester / Year Formal Exam
80 %

Coursework Assessment

Title Type Form Percent Week Learning Outcomes Assessed
1 Continuous Assessment Coursework Assessment Assessment 20 % OnGoing 1,2,3,4,5
             
             

End of Semester / Year Assessment

Title Type Form Percent Week Learning Outcomes Assessed
1 Final Exam Final Exam Closed Book Exam 80 % End of Term 1,2,3,4,5
             
             

Full Time Mode Workload


Type Location Description Hours Frequency Avg Workload
Lecture Flat Classroom Lecture 3 Weekly 3.00
Tutorial Flat Classroom Tutorial 1 Weekly 1.00
Independent Learning UNKNOWN Study 4 Weekly 4.00
Total Full Time Average Weekly Learner Contact Time 4.00 Hours

Module Resources

Non ISBN Literary Resources

K.A. Stroud: "Engineering Mathematics", any edition

K.A. Stroud: "Further Engineering Mathematics", any edition

Other Resources

www.mathcentre.ac.uk

www.khanacademy.org

IT Sligo Maths Support Centre