'Simple harmonic oscillator' diaporamas de présentation

Infrared (IR) Spectroscopy

Infrared (IR) Spectroscopy. IR deals with the interaction of infrared radiation with matter. The IR spectrum of a compound can provide important information about its chemical nature and molecular structure.

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Vibration and Waves

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Algebraic Method of Solving the Linear Harmonic Oscillator Lecture by Gable Rhodes

Algebraic Method of Solving the Linear Harmonic Oscillator Lecture by Gable Rhodes. PHYS 773: Quantum Mechanics February 6 th , 2012. Simple Harmonic Oscillator. Many physical problems can be modeled as small oscillations around a stable equilibrium

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Problem 02 Elastic Space

Problem 02 Elastic Space. reporter: Denise Sacramento Christovam. Problem 2 Elastic Space.

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Chemistry 2

Chemistry 2. Lecture 5 The Simple Harmonic Oscillator. Learning outcomes from Lecture 4. Recall and apply the 4 n +2 rule for aromaticity Recognize and interpret the polygon mnemonic for the energy levels of a conjugated cyclic compound.

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Vibrations and Waves

Vibrations and Waves. When a vibration or an oscillation repeats itself, back and forth, over the same path, the motion is periodic. The simplest examples: pendulum or oscillating of a coil spring. Restoring Force.

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Whenever the force acting on an object is: Proportional to the displacement

Whenever the force acting on an object is: Proportional to the displacement In the opposite direction, the object exhibits simple harmonic motion (SHM) . Examples mass attached to a spring simple pendulum. Definitions of Terms

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Simple Harmonic Motion

Simple Harmonic Motion. A restoring force is one that moves a system back to an equilibrium position. Example: mass on frictionless table, attached to spring. Example: gravity acting on a mass hanging from a string. *. Example: gravity acting on a mass hanging from a spring.

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At which position is the magnitude of the acceleration of the mass maximum?

Room Frequency BA. Clicker Question. A mass is oscillating back and forth on a spring as shown. Position 0 is the equilibrium position and position E is the extreme position (its amplitude ). . x. At which position is the magnitude of the acceleration of the mass maximum?

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Simple Harmonic Motion and Waves

Simple Harmonic Motion and Waves. Simple Harmonic Motion. When a vibration or an oscillation repeats itself, back and forth [to & fro] over the same path Simplest is an object oscillating on the end of a coiled spring Ignore the masses of the spring & ignore friction

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UNIT 7 Waves, Vibrations, and Sound

UNIT 7 Waves, Vibrations, and Sound. ConcepTest 13.2 Speed and Acceleration. 1) x = A 2) x > 0 but x < A 3) x = 0 4) x < 0 5) none of the above.

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Review Three Pictures of Quantum Mechanics

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Gravity Continued and Waves

Gravity Continued and Waves. Chapters 9, 11.1, and 11.2. Reminders. Lab A7-CE : Conservation of Energy due by Friday at 4pm Weekly Reflection #9 sent out later today. In-class Quiz #5 will take place next Thursday. Reading quiz due prior to class on Tuesday.

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The Classical Hall Effect Pauli Paramagnetism Landau Quantization The Aharonov-Bohm Phase Cyclotron Resonance The Quantu

The Classical Hall Effect Pauli Paramagnetism Landau Quantization The Aharonov-Bohm Phase Cyclotron Resonance The Quantum Hall Effect. Section 1.7: Magnetic Properties of a Free Electron Fermi Gas. A Free Electron in a Magnetic Field. neglect spin. : vector potential.

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Simple Harmonic Motion

Simple Harmonic Motion. Simple harmonic motion: Motion that follows a repetitive pattern, caused by a restoring force that is proportional to displacement from the equilibrium position. In the case of this simple pendulum, what is the restoring force?. Simple Harmonic Oscillator: . F = - kx.

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Lecture 33

Lecture 33. Review for Exam 4. It takes 40 calories of fossil fuel to produce 1 calorie of food on your table. Make Up Laboratory. If you signed up for a makeup lab, remember to go to it this week. You must have signed up in advance by Friday, November 21. Problem 7: 33.

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Lagrangian

Lagrangian. Using the Lagrangian. Identify the degrees of freedom. One generalized coordinate for each Velocities as functions of generalized coordinates and velocities Find the Lagrangian Kinetic energy in terms of velocity components Potential energy in terms of generalized coordinates

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