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16:04 Kaltura Capture recording - November 14th 2020,… Kaltura Capture recording - November 14th 2020, 2:27:04 pm	Kaltura Capture recording - November 14th 2020, 2:27:04 pm lecture 9 part 2 rationalists leibniz lecture 9 part 2 body soul mind theory leibnitz harmony clock explanation god motion bodies force relation pre pin descartes direction pendulum clocks From Pauline Phemister on November 14th, 2020 0 likes 8 plays 0 Course Code PHIL10086 Licence Type Creative Commons - Attribution Date Created November 14th, 2020
06:30 Lecture 6 Part 2: Damped oscillators Lecture 6 Part 2: Damped oscillators	Lecture 6 Part 2: Damped oscillators We extend the ideas from the first part of the lecture to oscillators which include damping effects. Writing the governing equation in a standard form and looking at the meaning of the damping… differential equations omega equation times term energy roots resistance air pendulum cantilever envelope behavior form side force theta amplitude point displacement decay From David Ingram on July 10th, 2020 0 likes 225 plays 0 Course Code scee08009 Licence Type Creative Commons - Attribution Language English Date Created July 10th, 2020
08:58 Lecture 6 Part 1: Applications of Differential… Lecture 6 Part 1: Applications of Differential Equations - undamped oscillators	Lecture 6 Part 1: Applications of Differential Equations - undamped oscillators Here we look at how the the same (or a very similar) differential equation applies to several different engineering problems. We consider cantilevers, pendulums and a floating buoy. differential equations water equation mass cantilever omega theta solution boy position deflection force sine acceleration equilibrium times form lecture equations wave pendulum From David Ingram on July 10th, 2020 0 likes 266 plays 0 Course Code SCEE08009 Licence Type Creative Commons - Attribution Language English Date Created July 10th, 2020
09:53 Lecture 5 Part 3: Oscillators Lecture 5 Part 3: Oscillators	Lecture 5 Part 3: Oscillators Here we look at some more general oscillators and their phase portraits and consider how plotting vector plots can be useful for understanding autonomous systems. differential equations solution displacement pendulum phase function point velocity direction kind sine plot side vector portrait thing equation cases circle loop x. From David Ingram on July 10th, 2020 0 likes 281 plays 0 Course Code SCEE08009 Licence Type Creative Commons - Attribution Language English Date Created July 7th, 2020

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