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MATH6019 - Technological Maths 2 & Maple

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Title:Technological Maths 2 & Maple
Long Title:Technological Maths 2 & Maple
Module Code:MATH6019
 
Duration:1 Semester
Credits: 5
NFQ Level:Fundamental
Field of Study: Mathematics
Valid From: Semester 1 - 2019/20 ( September 2019 )
Module Delivered in 9 programme(s)
Next Review Date: March 2023
Module Coordinator: David Goulding
Module Author: MARETTA BRENNAN
Module Description: This module introduces students to differential and integral calculus. Maple is used to explore the topics.
Learning Outcomes
On successful completion of this module the learner will be able to:
LO1 Differentiate various functions and apply differentiation to tangents, rates of change, and optimisation.
LO2 Integrate functions using a table of standard integrals and by substitution.
LO3 Apply integration techniques to problems relevant to student discipline.
LO4 Formulate and solve simple ordinary differential equations.
LO5 Use computer software to explore calculus.
Pre-requisite learning
Module Recommendations
This is prior learning (or a practical skill) that is strongly recommended before enrolment in this module. You may enrol in this module if you have not acquired the recommended learning but you will have considerable difficulty in passing (i.e. achieving the learning outcomes of) the module. While the prior learning is expressed as named CIT module(s) it also allows for learning (in another module or modules) which is equivalent to the learning specified in the named module(s).
13601 MATH6019 Technological Maths 2 & Maple
Incompatible Modules
These are modules which have learning outcomes that are too similar to the learning outcomes of this module. You may not earn additional credit for the same learning and therefore you may not enrol in this module if you have successfully completed any modules in the incompatible list.
No incompatible modules listed
Co-requisite Modules
No Co-requisite modules listed
Requirements

This is prior learning (or a practical skill) that is mandatory before enrolment in this module is allowed. You may not enrol on this module if you have not acquired the learning specified in this section.

No requirements listed
 

Module Content & Assessment

Indicative Content
Differentiation
Introduction to limits. Definition and graphical interpretation of a derivative. Differentiation of common functions, product, quotient, chain rules. Applications of differentiation.
Integration
Integration as anti-differentiation. Standard integrals. Integration by substitution. Integration as summation. Definite integral and its significance. Applications of definite integral. Solution of simple ordinary differential equations.
Mathematical Software
Introduction to mathematical software packages (e.g. Maple). Exploration of calculus and its applications. Calculus package.
Assessment Breakdown%
Course Work40.00%
End of Module Formal Examination60.00%
Course Work
Assessment Type Assessment Description Outcome addressed % of total Assessment Date
Short Answer Questions Classroom Assessment 1 15.0 Week 5
Short Answer Questions Classroom Assessment 2,3 15.0 Week 10
Practical/Skills Evaluation Openbook practical lab exam 5 10.0 Week 12
End of Module Formal Examination
Assessment Type Assessment Description Outcome addressed % of total Assessment Date
Formal Exam End-of-Semester Final Examination 1,2,3,4 60.0 End-of-Semester
Reassessment Requirement
Repeat examination
Reassessment of this module will consist of a repeat examination. It is possible that there will also be a requirement to be reassessed in a coursework element.

The institute reserves the right to alter the nature and timings of assessment

 

Module Workload

Workload: Full Time
Workload Type Workload Description Hours Frequency Average Weekly Learner Workload
Lecture Formal lecture 3.0 Every Week 3.00
Tutorial Based on exercise sheets 1.0 Every Week 1.00
Lab Computer Software Laboratory 1.0 Every Week 1.00
Independent & Directed Learning (Non-contact) Worksheets 1.0 Every Week 1.00
Independent & Directed Learning (Non-contact) Reading and Skills Practice 1.0 Every Week 1.00
Total Hours 7.00
Total Weekly Learner Workload 7.00
Total Weekly Contact Hours 5.00
Workload: Part Time
Workload Type Workload Description Hours Frequency Average Weekly Learner Workload
Lecture Formal Lecture 2.0 Every Week 2.00
Tutorial Tutorial 1.0 Every Week 1.00
Lab Maple Lab 1.0 Every Second Week 0.50
Independent & Directed Learning (Non-contact) Set worksheets with feedback 1.0 Every Week 1.00
Independent & Directed Learning (Non-contact) Reading and Skills Practice 2.5 Every Week 2.50
Total Hours 7.50
Total Weekly Learner Workload 7.00
Total Weekly Contact Hours 3.50
 

Module Resources

Recommended Book Resources
  • John Bird 2017, Engineering Mathematics, 8th Ed., Routledge Oxon [ISBN: 9781138673595]
Supplementary Book Resources
  • K.A. Stroud 2013, Engineering Mathematics, 7th Ed., MacMillan [ISBN: 9781137031204]
This module does not have any article/paper resources
Other Resources
 

Module Delivered in

Programme Code Programme Semester Delivery
CR_SCHQA_8 Bachelor of Science (Honours) in Analytical Chemistry with Quality Assurance 2 Mandatory
CR_SESST_8 Bachelor of Science (Honours) in Environmental Science and Sustainable Technology 2 Mandatory
CR_SINEN_8 Bachelor of Science (Honours) in Instrument Engineering 2 Mandatory
CR_SCHEM_7 Bachelor of Science in Analytical and Pharmaceutical Chemistry 2 Mandatory
CR_SPHYS_7 Bachelor of Science in Applied Physics and Instrumentation 2 Mandatory
CR_SPHYS_6 Higher Certificate in Science in Applied Physics and Instrumentation 2 Mandatory
CR_SCHEM_6 Higher Certificate in Science in Chemistry 2 Mandatory
CR_SOMNI_8 Physical Sciences (Common Entry) 2 Mandatory
CR_SOMNI_7 Physical Sciences (Common Entry) 2 Mandatory

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Email: help@cit.edu.ie