It was a trick question – force is measured in Newtons, not kg. Reminder: HW 7 is due Saturday at noon. Reading for Tuesday: will be posted. Quiz Tuesday.

Slides:



Advertisements
Similar presentations
Tuning Forks Lab Review
Advertisements

PHY138 – Waves, Lecture 5 Today’s overview
Unit: Oscillations and Waves I.Oscillatory Motion: Amplitude, Frequency, and Velocity a)Mass on a spring b)Pendulums II.Traveling Waves a)Types and properties.
L 21 – Vibration and Waves [ 2 ]
Simple Harmonic Motion
ConcepTest 11.16Out to Sea ConcepTest Out to Sea t t +  t 1) 1 second 2) 2 seconds 3) 4 seconds 4) 8 seconds 5) 16 seconds A boat is moored in a.
Clicker Question Room Frequency BA
1 Physics 140 – Winter 2014 April 21 Wave Interference and Standing Waves.
Standing Waves 1 Part 1: Strings (Transverse Standing Waves) 05/03/08.
College Physics Chapter 11 Alan Giambattista Betty Richardson
3/2/15 Oregon State University PH 212, Class #251 Other Effects of Interference We have considered interference between waves of the same frequency. But.
Lecture 2: Wave Phenomena II and Adding up waves.
MUSICAL ACOUSTICS Chapter 2 VIBRATING SYSTEMS. SIMPLE HARMONIC MOTION A simple vibrator consisting of a mass and a spring. At equilibrium (center), the.
1 A sled on ice moves with friction so small that it can be ignored. A person wearing spiked shoes standing on the ice exerts a force to the sled. The.
L 23 – Vibrations and Waves [3] resonance  clocks – pendulum  springs  harmonic motion  mechanical waves  sound waves  golden rule for waves Wave.
L 22 – Vibrations and Waves [3] resonance  clocks – pendulum  springs  harmonic motion  mechanical waves  sound waves  golden rule for waves Wave.
Lecture 20 Waves and Sound.
ConcepTest 11.1a ConcepTest 11.1a Harmonic Motion I 1) 0 2) A/2 3) A 4) 2A 5) 4A A mass on a spring in SHM has amplitude A and period T. What is the total.
L 23 – Vibrations and Waves [3]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves   sound waves  golden rule for.
L 23 – Vibrations and Waves [3]  resonance  clocks – pendulum  springs  harmonic motion  mechanical waves  sound waves  golden rule for waves 
©1997 by Eric Mazur Published by Pearson Prentice Hall Upper Saddle River, NJ ISBN No portion of the file may be distributed, transmitted.
Sound quality and instruments  Different notes correspond to different frequencies  The equally tempered scaled is set up off of 440 A  meaning the.
L 23 – Vibrations and Waves [3]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves   sound waves  golden rule for.
1) yes 2) no 3) it depends on the medium the wave is in Does a longitudinal wave, such as a sound wave, have an amplitude ? low high normalairpressurex.
1. ConcepTest 11.1a 1. ConcepTest 11.1a Harmonic Motion I 1) 0 2) A/2 3) A 4) 2A 5) 4A A mass on a spring in SHM has amplitude A and period T. What is.
ConcepTest 11.1a ConcepTest 11.1a Harmonic Motion I a) 0 b) A/2 c) A d) 2A e) 4A A mass on a spring in SHM has amplitude A and period T. What is the total.
Speakers. When two waves meet their amplitudes add. Constructive interference—the two waves add to make a wave of greater amplitude. Destructive interference—the.
L 21 – Vibration and Waves [ 2 ]
L 22 – Vibration and Waves [2]  resonance  clocks – pendulum  springs  harmonic motion  mechanical waves  sound waves  musical instruments.
L 22 – Vibrations and Waves [2]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves  sound waves  musical instruments.
L 22 – Vibrations and Waves [2]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves  sound waves  musical instruments.
Chapter 12 VibrationsandWaves. Chapter 12 Objectives Hooke’s Law Hooke’s Law Simple Harmonic Motion Simple Harmonic Motion Elastic Potential Energy Elastic.
L 23 – Vibrations and Waves [3]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves   sound waves  golden rule for.
L 22 – Vibrations and Waves [2]  resonance  clocks – pendulum  springs  harmonic motion  mechanical waves  sound waves  musical instruments.
Physics Vibrations and Waves 11.1 Simple Harmonic Motion 11.2 Energy in SHM 11.3 Period and sinusoidal nature of SHM 11.4 The Simple Pendulum.
Q13. Oscillatory Motion Q14. Wave Motion
1) depends on the speed of sound in the pipe 2) you hear the same frequency 3) you hear a higher frequency 4) you hear a lower frequency You blow into.
Periodic Motion What is periodic motion?
L 22 – Vibrations and Waves [3]
L 23 – Vibrations and Waves [3]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves   sound waves  golden rule for.
Vibrations and Waves Chapter 11. Most object oscillate (vibrate) because solids are elastic and they will vibrate when given an impulse Tuning forks,
L 21 – Vibration and Waves [ 2 ] Vibrations (oscillations) –resonance  –clocks – pendulum  –springs  –harmonic motion Waves –mechanical waves –sound.
1 L 23 – Vibrations and Waves [3]  resonance  clocks – pendulum  springs  harmonic motion  mechanical waves  sound waves  golden rule for waves.
SOUND. The speed of sound depends on the medium it travels through. – Warmer medium  faster speed – Cooler medium  slower speed Particles in cool materials.
Sound Part II  Music What is the study of sound called?  Acoustics.
Oscillations Waves and Sound. 1. An object swings on the end of a cord as a simple pendulum with period T. Another object oscillates up and down.
L 23 – Vibrations and Waves [3]  resonance   clocks – pendulum   springs   harmonic motion   mechanical waves   sound waves  golden rule for.
Q14.Wave Motion. 1.The displacement of a string carrying a traveling sinusoidal wave is given by 1. v 0 /  y 0 2.  y 0 / v 0 3.  v 0 / y 0 4. y.
Standing Waves.
L 22 – Vibrations and Waves [3]
Review – Standing Waves
Chapter 11: Vibrations and Waves
Simple Harmonic Motion & Waves
L 21 – Vibration and Waves [ 2 ]
L 23 – Vibrations and Waves [3]
antinodes (max. vibration)
Chapter 16: Sound HW problems: Chapter 16: Pb.2, Pb.18, Pb.24, Pb.35, Pb.40, Pb.62: Due Wed., Jan. 17.
L 22 – Vibrations and Waves [2]
L 22 – Vibrations and Waves [2]
Sound waves... light waves... water waves....
SOUND.
L 22 – Vibrations and Waves [2]
L 21 – Vibration and Waves [ 2 ]
Unit 1.1 Vibrations.
Part 3 Harmonics Standing Waves and Pitch
Intro to Oscillations Topics 4 and 10.
Example Which type of wave requires a material medium to travel through? a) Television b) Light c) Sound d) Radio e) X-ray Sound is a mechanical wave,
Lecture 12 Chapter 17 Waves II
L 22 – Vibrations and Waves [2]
Wave Interactions.
Presentation transcript:

It was a trick question – force is measured in Newtons, not kg. Reminder: HW 7 is due Saturday at noon. Reading for Tuesday: will be posted. Quiz Tuesday.

Questions to be answered today. How does a violin (or other stringed instrument) produce sound? Why do the different strings produce different notes? How does tuning and fingering and different types of bowing change the sounds being produced? All musical instruments have something that oscillates back and forth in periodic fashion. (because a tone is air pressure oscillating back and forth) Consider the violin. Each piece of string is like little mass hooked to spring.

Relaxed Spring Mass First think about springs a little bit Start a mass bouncing on a spring... Position monitor Positive direction Position time Time of one oscillation (Period) If the spring is stiffer, then … a.the time per oscillation will increase b.the time per oscillation will decrease c.the time per oscillation will remain unchanged

Mass Position time Time of one oscillation (Period) If the spring is stiffer, then … a.the time per oscillation will increase b.the time per oscillation will decrease c.the time per oscillation will remain unchanged Mass F net When masses are at rest, forces exert upwards by springs are equal. But if mass is displaced from rest position, stiffer spring exerts greater force (=kx) upwards  greater acceleration  faster turn around time  shorter period  higher frequency

Relaxed Spring Mass Start a mass bouncing on a spring... Position monitor Positive direction Position time Time of one oscillation (Period) If the mass is heavier then … a.the time per oscillation will increase b.the time per oscillation will decrease c.the time per oscillation will remain unchanged

Start a mass bouncing on a spring... Mass Position time Time of one oscillation (Period) Mass F net If the 2 masses are displaced same amount from rest position, net force up due to increase in spring force will exert be equal  gives smaller acceleration for heavier mass  slower turn around time  longer period  lower frequency If the mass is heavier then … a.the time per oscillation will increase b.the time per oscillation will decrease c.the time per oscillation will remain unchanged

Relaxed Spring Mass Start a mass bouncing on a spring... Position monitor Positive direction Position time Time of one oscillation (Period) At which time is the kinetic energy of the mass greatest? A B C Answer is B … KE = ½ mv 2 … highest velocity! Where does energy go at times A and C? Into the spring or gravitational potential energy … Spring energy = ½ kx 2

Tuning fork -- just like mass on spring, going up and down at certain frequency. sound waves traveling out high pressure (atoms close) high pressure low pressure hit microphone, it flexes, makes voltage V to computer

sound waves traveling out high pressure (atoms close) high pressure low pressure hit microphone, it flexes, makes voltage V to computer How violin makes sound- strings oscillate up and down. Make body oscillate in and out, pushes air to make sound waves

Look at the microphone signal from the big tuning fork. If you do the same for the small tuning fork, what does the signal look like? a. higher frequencyb. lower frequencyc. same frequency to computer sound waves traveling out high pressure low pressure hit microphone, it flexes, makes voltage V Answer is a. Higher frequency, because there’s a smaller mass oscillating back and forth at faster rate. Just like the spring when have a smaller mass vs a larger mass.

sound waves traveling out high pressure (atoms close) high pressure low pressure hit microphone, it flexes, makes voltage V to computer Now pluck thickest violin string hard near the end of the string. What will we hear and see with microphone? a.Single freq./tone b. Two tones/freqs c. Many tones c. Many tones.

sound waves traveling out high pressure (atoms close) high pressure low pressure hit microphone, it flexes, makes voltage V to computer Now pluck thickest violin string soft in the center. What will we hear and see with microphone? a.Same mix of tones b. Different mix of tones.

But there are also higher harmonics … 2 nd harmonic, twice the frequency, G3 string (in tune) gives the fundamental frequency 196 Hz The 2 nd harmonic harmonic on this string has frequency = 2 x 196 = 392 Hz Notice how 2 nd harmonic is same as the first harmonic of a string half as long. If string ½ as long, then fundamental frequency would double. Fundamental frequency, 1 st harmonic String oscillates back and forth. It’s tied down at each end. The simplest way for the string to flex is like this:

A string is clamped at both ends and then plucked so that it vibrates in the mode shown below, between two extreme positions A and C. Which harmonic mode is this? a. fundamental, b. second harmonic, c. third harmonic, d. 6 th harmonic When the string is in position B, instantaneously flat, the velocity of points along the string is... A: zero everywhere.B: positive everywhere. C: negative everywhere.D: depends on the position. CT17-4 A B C answer: 6 th harmonic- there are 6 places where the string is vibrating up and down These are snapshots at different times. Answer : D. depends on position. node: never moves.

A B C A string is clamped at both ends and then plucked so that it vibrates in a standing mode between two extreme positions A and C. Let upward motion correspond to positive velocities. When the string is in position B, instantaneously flat, the velocity of points along the string depends on position. When the string is in position C, the velocity of points along the string is... A: zero everywhere.B: positive everywhere. C: negative everywhere.D: depends on the position. CT snapshots at different times. A: Zero Everywhere, all points along the string are turning around.

What is making the sound you hear? a. string, b. the wood, c. both about the same, d. the bridge What will happen if we touch tuning fork to the bridge? a. no effect, b. sound will be muffled (quieter), c. sound will be louder, d. Sound will change frequency/tone b. The wood. String makes wood vibrate, which moves air to make the sound. The wood can push a lot more air. c. louder, because now the big wood panel is vibrating- more moving air, louder sound.

Pluck string, measure microphone signal. What will we see if we tighten string and do the same thing? a. same, b. faster oscillations, c. slower oscillations. Higher the tension means stiffer spring action … b. tighter string pulls back harder, like stiffer spring makes faster oscillations = higher frequency = higher tone.

Suppose we put down a finger to shorten the vibrating part of the string. What happens to the pitch produced? a. it’s the same, b. it’s higher c. it’s lower b. faster oscillations = higher frequency. Why is the pitch of the thinner string higher? a.There’s more tension in the thinner string, b.There’s less tension in the thinner string c.The thinner string has less mass d.The thinner string is longer c. The thinner string has similar tension, but larger acceleration because its mass is smaller (Recall: the spring with the lighter mass went faster.)