The last days Today –Review N7-N10 test, begin review for the final Thursday – Open lab, Work on any unfinished lab or problems Friday – Review (energy.

Slides:



Advertisements
Similar presentations
Physics January
Advertisements

Kinematics of simple harmonic motion (SHM)
Chapter 13 Oscillations About Equilibrium
Chapter 5 Kinetic Energy
Physics 101: Lecture 20, Pg 1 Lecture 20: Ideal Spring and Simple Harmonic Motion l Chapter 9: Example Problems l New Material: Textbook Chapters 10.1.
Chapter Ten Oscillatory Motion. When a block attached to a spring is set into motion, its position is a periodic function of time. When we considered.
Physics 218 Lecture 24 Dr. David Toback Physics 218, Lecture XXIV.
Problmes-1.
Chapter 14 Oscillations Chapter Opener. Caption: An object attached to a coil spring can exhibit oscillatory motion. Many kinds of oscillatory motion are.
Physics 218, Lecture XXIII1 Physics 218 Lecture 23 Dr. David Toback.
Physics 121 Newtonian Mechanics Instructor Karine Chesnel April, 7, 2009.
Chapter 13 Oscillatory Motion.
PHY131H1S - Class 21 Today: Oscillations, Repeating Motion Simple Harmonic Motion Oscillations / Circular Motion Connection Potential and Kinetic Energy.
Tuesday, Nov. 25, 2014PHYS , Fall 2014 Dr. Jaehoon Yu 1 PHYS 1443 – Section 004 Lecture #24 Tuesday, Nov. 25, 2014 Dr. Jaehoon Yu Refresher: Simple.
Harmonic Motion AP Physics C.
Motion of a mass at the end of a spring Differential equation for simple harmonic oscillation Amplitude, period, frequency and angular frequency Energetics.
Harmonic Oscillation 1. If a force F acts on a spring, the length x changes. The change is proportional to the restoring force (Hooke’s Law). A spring.
Chapter 13: Oscillatory Motions
Describing Periodic Motion AP Physics. Hooke’s Law.
Simple Harmonic Motion
Ch.10 Elasticity & Oscillations Problems: 3, 4, 27, 29. Elastic deformation Hooke’s Law Simple Harmonic Motion (SHM) period & frequency of SHM (sections.
Chapter 12 Simple Harmonic Motion Photo by Mark Tippens A TRAMPOLINE exerts a restoring force on the jumper that is directly proportional to the average.
Simple Harmonic Motion
Copyright © 2009 Pearson Education, Inc. Oscillations of a Spring Simple Harmonic Motion Energy in the Simple Harmonic Oscillator The Simple Pendulum Lecture.
When a weight is added to a spring and stretched, the released spring will follow a back and forth motion.
Lab 9: Simple Harmonic Motion, Mass-Spring Only 3 more to go!! The force due to a spring is, F = -kx, where k is the spring constant and x is the displacement.
1 P1X: Optics, Waves and Lasers Lectures, Lecture 2: Introduction to wave theory (II) Phase velocity: is the same as speed of wave: o Phase velocity:
Simple Harmonic Motion
Chapter 6--Potential Energy of a Spring System Surroundings.
Wednesday, Apr. 28, 2004PHYS , Spring 2004 Dr. Jaehoon Yu 1 PHYS 1441 – Section 004 Lecture #23 Wednesday, Apr. 28, 2004 Dr. Jaehoon Yu Period.
Periodic Motion Motion that repeats itself over a fixed and reproducible period of time is called periodic motion. The revolution of a planet about its.
Simple Harmonic Motion This type of motion is the most pervasive motion in the universe. All atoms oscillate under harmonic motion. We can model this motion.
{ SHM Simple Harmonic Motion. Simply put, simple harmonic motion is a motion ‘back and forth’ away from and back to equilibrium In SHM, the motion is.
When a weight is added to a spring and stretched, the released spring will follow a back and forth motion.
3/18 do now – on a new sheet 1.A negatively charged rod is brought near a neutral object without touching it. The overall charge on the object will become.
Chapter 11: Harmonic Motion
APHY201 1/30/ Simple Harmonic Motion   Periodic oscillations   Restoring Force: F = -kx   Force and acceleration are not constant  
Ball in a Bowl: F g F N F g F N  F  F Simple Harmonic Motion (SHM) Stable Equilibrium (restoring force, not constant force)
Chapter 12 Vibrations and Waves. Periodic Motion Any repeated motion Examples?
Phys 250 Ch14 p1 Chapter 13: Periodic Motion What we already know: Elastic Potential Energy energy stored in a stretched/compressed spring Force: Hooke’s.
Spring 2002 Lecture #18 Dr. Jaehoon Yu 1.Simple Harmonic Motion 2.Energy of the Simple Harmonic Oscillator 3.The Pendulum Today’s Homework Assignment.
Oscillations Readings: Chapter 14.
Simple Harmonic Motion
Chapter 11 Vibrations and Waves. Simple harmonic motion Measuring simple harmonic motion Properties of waves Wave interactions.
Simple Harmonic Motion (SHM). Simple Harmonic Motion – Vibration about an equilibrium position in which a restoring force is proportional to displacement.
Chapter 14 – Vibrations and Waves. Every swing follows the same path This action is an example of vibrational motion vibrational motion - mechanical oscillations.
Physics Section 11.1 Apply harmonic motion
Simple Harmonic Motion & Elasticity
When a weight is added to a spring and stretched, the released spring will follow a back and forth motion.
Unit D: Oscillatory Motion & Mechanical Waves
Oscillations An Introduction.
Simple Harmonic Motion
Harmonic Motion (III) Physics 1D03 - Lecture 33.
Unit 4: Oscillatory Motion and Mechanical Waves
Harmonic Motion AP Physics C.
Oscillations Readings: Chapter 14.
Oscillatory Motion Periodic motion Spring-mass system
Oscillations An Introduction.
Chapter 14: Simple Harmonic Motion
Harmonic Motion AP Physics C.
Vibrations and Waves.
Differential Equations
Chapter 15 Oscillations.
Ch.10 Elasticity & Oscillations
Vibrations and Waves.
Chapter 15: Oscillatory motion
Harmonic Motion AP Physics C.
Harmonic Motion AP Physics C.
Simple Harmonic Motion
Oscillation.
Presentation transcript:

The last days Today –Review N7-N10 test, begin review for the final Thursday – Open lab, Work on any unfinished lab or problems Friday – Review (energy problems using CPS. Monday – review Tuesday – Open lab Wednesday – 7:00 – 10:00 Final Exam - All work and extra credit due.

N7-N10 test results 90 – students 80 – 897 students 70 – 795 students 55 – 694 students Overall average in the class 90 – students 80 – 8913 students 70 – 795 students 55 – 693 students Students in this range have a very good possibility of receiving an “A” in the class Most probable grade is a “B” Most probable grade is “C” The above estimates are based on past experience. Past experience has also shown that students can move from one of these groups to another.

Chapter N11 Oscillatory Motion

Hooke’s law The force an ideal spring exerts on an object at position x. The second derivative of the position with respect to time. A differential equation. A constant that tells how stiff the spring is. The solution to the differential equation. This gives the position of the object as a function of time. – The equation of motion. The mass of the object attached to the spring. Phase angle

Sinusoidal Waves Amplitude of the wave Phase rate ω = angular frequency = 2πf f = frequency = number of waves per second f = frequency Period = T = 1/f = time between wave crests passing a given point.

Simple harmonic motion

Phase Angle These two oscillations have the same frequency and period but differ by a phase angle of 50º. 50º

A 1 kg weight hung on a spring causes the spring to stretch 30 cm. If the weight is hung on the spring, then pulled down 5 cm and released, what is the equation of motion of the weight? Step 1, find the spring constant. F = -kx F = 9.8 N, x = 0.3 m k = F/x = 32.7 N/m y = y 0 Cos(ωt) = 0.05 Cos(5.72t)

Problems for Friday N11B1, B2, B3, S1

The last days Today – chapter N11, our last new chapter Tomorrow – Ballistic pendulum lab Wed –begin review for the final Thursday – Open lab, Work on any unfinished lab or problems Friday – Review Monday – review Tuesday – Open lab Wednesday – Final Exam

The last days Today –Review N7-N10 test, begin review for the final Thursday – Open lab, Work on any unfinished lab or problems Friday – Review (energy problems using CPS. Monday – review Tuesday – Open lab Wednesday – 7:00 – 10:00 Final Exam - All work and extra credit due.