Bachelor of Engineering (BEng)

BEng Electrical and Electronic Engineering

*This course is now closed for applications for 2025 entry.

  • Duration: 3 years
  • Year of entry: 2025
  • UCAS course code: H600 / Institution code: M20
  • Key features:
  • Scholarships available
  • Accredited course

Full entry requirementsHow to apply

Course unit details:
Mathematics 1E2

Course unit fact file
Unit code MATH19622
Credit rating 10
Unit level Level 1
Teaching period(s) Semester 2
Available as a free choice unit? No

Pre/co-requisites

Pre-requisite unit: MATH19611 Mathematics for EEE 1E1

Aims

Provide students in EEE with appropriate mathematical techniques (multivariate calculus and probability) for use within other course units. 

Learning outcomes

-Find the partial derivatives of a function of two or more variables and use the results to find local and global maxima and minima of the function including those satisfying further constraints.

-Find the divergence or curl of a vector function ; find the gradient of a scalar function

-Using Jacobians and other techniques, find integrals involving functions of two or more variables.

-Show that certain functions satisfy particular integral or differential theorems.

-Analyse and interpret data using descriptive statistics, data visualisation, and simple linear regression techniques.

-Explain basic concepts in probability and probability distributions, and apply them to formulate and solve engineering problems. 

Syllabus

5 hours : Partial Differentiation: Scalar functions, differentiation, partial derivatives, gradient and directional derivatives, Extrema of real-valued functions. Constrained extrema and Lagrange multipliers. Vector fields. Gradient, divergence and curl. Laplacian. Identities.

2 hours : Multiple Integrals: Double integral over a rectangle, double integral over general regions. Triple integral.

6 hours : Integrals over Lines and Surfaces: Parameterized lines and surfaces. Path integral. Area of a surface. Integral of scalar function over surfaces. Integral of vector function over surfaces. Green's Theorem in the Plane. Stokes Theorem. Conservative fields. Gauss Theorem. Maxwell’s Equations.

4 hours : Statistics: Discrete and continuous data. Measure of central tendency: mean, mode, median. Measure of spread: range, variance, standard deviation. Histogram and frequency curve. Properties and applications of normal curves. Correlation and simple linear regression.

5 hours : Probability: Empirical and classical probability. Addition and multiplication laws of probability. Random variables and probability distributions. Mean and standard deviation. Binomial and Poisson distribution. Normal distribution and area under normal distribution curves. 

Assessment methods

Method Weight
Written exam 80%
Written assignment (inc essay) 20%

Feedback methods

Two separate written assignment/coursework. Feedback method: Instant through feedback system

Recommended reading

Engineering mathematics

Srimanta Pal, Subodh Chandra Bhunia.

OUP


Helping Engineers Learn Mathematics : https://www.mub.eps.manchester.ac.uk/helm/

University of Manchester Mathematical Formula Tables : https://personalpages.manchester.ac.uk/staff/colin.steele/formtabsV2.pdf

 

Engineering mathematics

K.A. Stroud with Dexter J. Booth.

Eighth edition. Red Globe Press

Advanced Engineering mathematics

K.A. Stroud with Dexter J. Booth.

Eighth edition. Red Globe Press

 

Engineering mathematics : a foundation for electronic, electrical, communications and systems engineers

Anthony Croft, Robert Davison, Martin Hargreaves and James Flint

Fourth edition. Pearson


Introduction to Probability and Statistics for Engineers and Scientists, Sheldon Ross, Academic Press 
 

Study hours

Scheduled activity hours
Lectures 22
Tutorials 11
Independent study hours
Independent study 67

Teaching staff

Staff member Role
Igor Chernyavsky Unit coordinator

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