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MATH10240
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MATH10240

Source: https://hub.ucd.ie/usis/!W_HU_MENU.P_PUBLISH?p_tag=MODULE&MODULE=MATH10240&TERMCODE=202500&ACYR=2026 Parent: https://hub.ucd.ie/usis/!W_HU_MENU.P_PUBLISH?p_tag=COURSE&MAJR=UAS1&AUDIENCE=

Academic Year 2025/2026

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Mathematics for Agriculture II (MATH10240)

Subject: : Mathematics

College: : Science

School: : Mathematics & Statistics

Level: : 1 (Introductory)

Credits: : 5

Module Coordinator: : Dr Neil Dobbs

Trimester: : Spring

Mode of Delivery: : On Campus

Internship Module: : No

How will I be graded? : Letter grades

Curricular information is subject to change.

MATH10240 is a follow-on module to MATH10230. Students gain a deeper insight into the topics previously introduced and will see new areas of mathematics that will prove useful in solving problems in their chosen field of study. Topics covered include (1) Linear Algebra - matrices, sums, products and inverses, and systems of linear equations by Gaussian elimination. (2) Calculus - trigonometric functions and their derivatives, derivatives of products, quotients and compositions of functions (the product, quotient and chain rules), rational functions and their graphs, singularities and asymptotes, and integration of trigonometric functions and simple rational functions. (3) Probability - sample spaces, outcomes and events, binomial coefficients and applications to computing probabilities, random variables and expectation. (4) Markov processes - stochastic matrices, Markov chains, fixed matrices and long-term behaviour. Examples and applications of these topics will be presented throughout the module.

About this Module

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What will I learn?

Learning Outcomes:

On successful completion of this module, the student is expected to (1) demonstrate an understanding of the theoretical aspects of the topics covered in this module, and (2) be able to carry out any computations involving the objects described in this module (including, but not limited to, finding the inverse of a matrix, finding the derivative of a trigonometric or rational function, calculating the expectation of a random variable or determining the long-term behaviour of a Markov chain).

How will I learn?

Student Effort Hours:
Student Effort Type Hours
Lectures 30
Practical 5
Specified Learning Activities 25
Autonomous Student Learning 40
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Total 100

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Approaches to Teaching and Learning:

Lectures, tutorials, enquiry and problem-based learning.

Am I eligible to take this module?

Requirements, Exclusions and Recommendations

Not applicable to this module.

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Module Requisites and Incompatibles

Co-requisite:\ MATH10230 - Mathematics for Agriculture I \ \ Incompatibles:\ MATH10030 - Maths for Business, MATH10250 - Intro Calculus for Engineers , MATH10270 - Linear Algebra in the Math Sci, MATH10280 - Linear Algebra in the Phys.Sci, MATH10290 - Linear Algebra for Science, MATH10300 - Calculus in the Math. Sciences, MATH10310 - Calculus for Science, MATH10350 - Calculus (MPS), MATH20130 - Fund. Actuarial Mathematics I\ \ \  \

How will I be assessed?

Assessment Strategy
Description Timing Component Scale Must Pass Component % of Final Grade In Module Component Repeat Offered
Exam (In-person): End of year exam End of trimester Duration: 2 hr(s) Standard conversion grade scale 40% No 60 No
Quizzes/Short Exercises: Webwork (online) exercises Week 4, Week 5, Week 6, Week 7, Week 8, Week 9, Week 10 Standard conversion grade scale 40% No 10 No
Quizzes/Short Exercises: Mid-term test. Week 8 Standard conversion grade scale 40% No 30 No

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Carry forward of passed components

No

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What happens if I fail?

Resit In Terminal Exam
Autumn Yes - 2 Hour

Please see Student Jargon Buster for more information about remediation types and timing. \

Assessment feedback

Feedback Strategy/Strategies

• Group/class feedback, post-assessment\

How will my Feedback be Delivered?

Not yet recorded.

Associated Staff

Name Role
Dr Cornelia Roessing Lecturer / Co-Lecturer
Boris Morin Tutor
Haneen Muhammad Tutor
Zhe Yu Tutor

When is this module offered?

Timetabling information is displayed only for guidance purposes, relates to the current Academic Year only and is subject to change.

Spring Lecture Offering 1 Week(s) - 20, 23, 24, 25, 26, 29, 30, 32, 33 Fri 10:00 - 10:50
Spring Lecture Offering 1 Week(s) - 21, 22, 31 Fri 10:00 - 10:50
Spring Lecture Offering 1 Week(s) - 20, 21, 22, 23, 24, 25, 26, 29, 30, 31, 32, 33 Mon 09:00 - 09:50
Spring Lecture Offering 1 Week(s) - 20, 21, 22, 23, 24, 25, 26, 29, 30, 31, 32, 33 Wed 09:00 - 09:50
Spring Tutorial Offering 1 Week(s) - 20, 21, 22, 23, 24, 25, 26, 29, 30, 31, 32, 33 Thurs 16:00 - 16:50
Spring Tutorial Offering 2 Week(s) - 20, 21, 22, 23, 24, 25, 26, 29, 30, 31, 32, 33 Fri 11:00 - 11:50

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