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Mechanics: Simple Harmonic Motion

S# Lecture Course Institute Instructor Discipline
1
Deep Dive – Integrate Energy to Find the Simple Harmonic Motion Solution
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
2
Deep Dive – Spring with a Different Coordinate System
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
3
L39v1: Simple Harmonic Motion – Equation of Motion
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
4
L39v2: Simple Harmonic Motion – Guess a Solution to the Differential Equation
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
5
L39v3: Simple Harmonic Motion – Find the Solution Using Initial Conditions
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
6
L40v1: Simple Harmonic Motion Solution with Amplitude and Phase
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
7
L40v2: Amplitude, Phase, and Period
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
8
L40v3: Graphical Representations of Velocity and Acceleration
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
9
L40v4: Value of the Phase Constant in SHM
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
10
L41v1: Energy Conservation for the Spring
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
11
L41v2: Using Energy in Different Contexts
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
12
L41v3: Derivition of the SHM Equation from Energy
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
13
L41v4: Generalized Energy in SHM
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
14
L41v6: Worked Example – U-tube
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
15
L42v1: Expand Cosine with the Taylor Formula
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
16
L42v5: Physical Pendulum
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
17
L43v1: Strategy for Small Oscillation Problems
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences
18
Simple Pendulum with Initial Conditions at a Quarter Period
Mechanics: Simple Harmonic Motion MIT Peter Dourmashkin, Deepto Charkrabarty,Michelle Tomasik, Analia Barrantes, Aidan MacDonagh Basic and Health Sciences