
150 h 5 2nd sem. Annual Summer 1 sem. Compulsory BA
Description
2.5 150 h 5 2nd sem. Annual Summer 1 sem. Compulsory BA 1 Course Contact hours Self- Forms of teaching Planned Language type study (forms of learning) group size Lecture 2 SCH 110 h Sem. lessons with 40 German Exercise 1 SCH self-study material 40 German Practical / Seminar 1 SCH 16 German Supervised self-study 16 h 40 German 2 Learning outcomes / competences Students will be able to explain digital technology with its various subject areas from scratch: They are able to apply the relevant number systems of digital technology. They can map logical relationships in Boolean algebra and know the calculation laws for transforming terms . They can safely use methods of systematic minimisation of Boolean functions. They have an understanding of standard digital circuits and can design logical circuits using automata theory. 3 Contents Lecture/Exercise • Number systems and conversions of numbers • Boolean functions and arithmetic laws, canonical basic forms • Logic realisations: Technologies, building blocks • Karnaugh-Veitch diagram (KV): Structure, entry, simplifications • Systematic minimisation • (a)synchronous standard circuits such as counters, multiplexers, code converters • Hazards and races, metastable states • Flip-flops • Automats • Outlook for higher integrated logic Practical course • Logical components and their simulation • Digital basic circuits • Cascaded basic circuits and time effects 4 Participation requirements None 5 Form of assessment Written examination 6 Condition for the award of credit points Passed module examination and issued test for the practical course 7 Application of the module (in the following study programmes): ELM, WIM 8 Module coordinator Prof. Dr.-Ing. Oliver Wetter 9 Other information - Module catalogue for the B.Eng. in Electrical Engineering (work-integrated) of the Faculty of Minden Campus Page 23 from 47 Mathematics 3 ELM-3- MA3 No. Workload Credit Points Study semester Frequency Sem. Duration Type Q level
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HSBI0188A25 has possible credit equivalents including MATH10051 at The University of Edinburgh.