Close Help Print
 Course module: 202300054
 202300054Twente Introduction Mechanical Engineering (TIME)
 Course info Schedule
Course module202300054
Credits (ECTS)1.5
Course typeStudy Unit
Language of instructionEnglish
Contact persondr.ir. R. Hagmeijer
E-mailr.hagmeijer@utwente.nl
Lecturer(s)
 Examiner dr.ir. R. Hagmeijer Contactperson for the course dr.ir. R. Hagmeijer Examiner dr.ir. J.P. Schilder
Starting block
 1A
RemarksPart of module 1 B-ME
Application procedureYou apply via OSIRIS Student
Registration using OSIRISYes
Number of insufficient tests0
 Aims
 body { font-size: 9pt; font-family: Arial } table { font-size: 9pt; font-family: Arial } Twente Introduction Mechanical Engineering (TIME) TIME is developed to let students experience how engineering problems can be solved in a systematic way, and how mathematics plays a major role in this process. We explain how the period of a pendulum is computed. The pendulum problem is an excellent showcase of how engineering problems can be solved in a systematic way. It also greatly exemplifies the role of mathematics in this process since it is related to several mathematical concepts and theorems such as differentiation, linear differential equations, Taylor series approximation, and so forth. Besides content related learning objectives (see below), the overall aim of TIME is to awake the curiosity in students and motivate them for mechanical engineering problems and challenges. TIME consists of 5 lectures where students get familiar with the course content and 5 tutorials where students can individually practice the course content on a similar problem. Because TIME is a base for studying Mechanical Engineering in Twente we expect all students to be present.   After successfully finish TIME the student is able to solve a mechanical engineering problem in a systematic way. This is described in the following smaller learning objectives:   The student is able to: Analyse the problem by identifying the governing parameters and to perform a dimension analysis. Describe the position of the mass in various coordinate systems and calculate from that the velocities and accelerations in multiple directions. Draw a free body diagram, to identify the forces working on the body, and to derive the governing differential equation(s) by application of Newtonâ€™s second law. To solve the differential equation(s) and to verify the solution by checking its dimensions and behavior, by checking the boundary conditions, and by sketching the solution.
 Content
 body { font-size: 9pt; font-family: Arial } table { font-size: 9pt; font-family: Arial } This is a part of module 1, ME 1 Design and Manufacturing of the Bachelor Mechanical Engineering. See here for the compete description of the module. Non-ME students can take this course if they meet the entry requirements.
Assumed previous knowledge
 .
 Module
 Module 1
 Participating study
 Bachelor Mechanical Engineering
Required materials