12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

15
12.4 Wave Interactions pp. 459 - 465 Mr. Richter

Transcript of 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Page 1: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

12.4 Wave Interactionspp. 459 - 465

Mr. Richter

Page 2: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Agenda

Warm Up

Check and Review HW

Schedule Update: Today- 12.4.1 and Finish

Lab Tomorrow- 12.4.2 Thursday- Problem

Solving Practice Friday- Review

Monday- Test

Notes: Interference Superposition Reflections

Finish Collecting Data

Start Reading

Page 3: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Objectives: We Will Be Able To…

Apply the superposition principle.

Differentiate between constructive and destructive interference.

Predict when a reflected wave will be inverted.

Predict whether specific traveling waves will produce a standing wave.

Identify nodes and anti nodes of a standing wave.

Page 4: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Warm-Up:

Why do you think some frequencies make standing waves in the vibrating string, and other frequencies do not?

Page 5: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Wave Interference

Page 6: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Wave Interference

When waves collide, they occupy the same place at the same time. Think about two sounds happening at once.

This can happen because mechanical waves are not actually matter, they just displace matter.

In addition, waves pass unaffected by each other after they collide.

Page 7: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Wave Interference

The combination of two overlapping waves is called superposition.

The superposition principle: When two wave pulses collide, their amplitudes are added together to form a resultant pulse

http://www.youtube.com/watch?v=YviTr5tH8jw

Page 8: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Constructive Interference

If the displacement of the two pulses is on the same side of equilibrium, they have the same sign.

The resultant displacement (sum of the pulses) is larger than either of the original pulses.

http://www.youtube.com/watch?v=YviTr5tH8jw

Page 9: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Destructive Interference

If the displacement of the two pulses are on opposite sides of equilibrium, they have opposite signs.

The resultant displacement (sum of the pulses) is smaller than both of the original pulses.

http://www.youtube.com/watch?v=URRe-hOKuMs

Page 10: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Reflections

Page 11: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Reflections

When waves reach a boundary, they are often reflected back (or in some other direction).

Like echoes. And mirrors.

Page 12: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Reflections at “Free” Boundaries

If the end of the medium is free to move, it behaves as if it is whipped back the other way.

The return wave is identical to the original pulse.

Like sound waves in a trumpet.http://www.youtube.com/watch?

v=aVCqq5AkePI

Page 13: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Reflection at “Fixed” Boundaries

If the end of the medium is fixed (cannot move), then the wall exerts an opposite downward force on the medium.

The pulse wave is inverted after the reflection.

Like a plucked guitar string.http://www.youtube.com/watch?

v=LTWHxZ6Jvjs

Page 14: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Wrap-Up: Did we meet our objectives?

Page 15: 12.4 Wave Interactions pp. 459 - 465 Mr. Richter.

Homework