June 2005 aqa physics paper question on stationary waves

In summary: This is demonstrated in the first harmonic equation mentioned in the previous part, where the frequency is multiplied by a factor of n to get the nth harmonic. This means that for part B, it is possible to have the same frequency at two different lengths, as long as they are related by this harmonic factor. In summary, when sound travels through water, it can be reflected back from the surface due to changes in medium. This is similar to seeing your reflection in a pane of glass. The first harmonic equation is used to determine the frequency of the sound, but it is also possible to have the same frequency at two different lengths, as long as they are related by a factor of n.
  • #1
bonbon22
92
5
Homework Statement
http://downloads.umutech.net/Physics/Past_Papers/PA04/June%202005/Physics%20U4B%20QP%20June%202005.pdf

https://umutech.net/past_papers.html
to the right june 2005 section B first question if the first link does not work
Relevant Equations
First harmonic equation?
A couple of questions on this. How would the sound get reflected back from the surface of the water? And therefore create a stationary wave would the sound not travel though the water at a faster speed then reflect back and intefere? Or does a small amount of the sound reflect back? Part B mentions a frequency and two different lengths, so could it be possible to get the same frequency at two different haromics?
 
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  • #2
bonbon22 said:
How would the sound get reflected back from the surface of the water?
Any change in medium causes some reflection. You can see yourself reflected in a pane of glass if you are lit as much as the view on the other side of the glass.
 
  • #3
bonbon22 said:
Relevant Equations: First harmonic equation?
Why only the first harmonic?
 
  • #4
haruspex said:
Why only the first harmonic?
In my aqa spec their is the first harmonic equation f=1/2l * square root (tension/meu) i relaise that to get the 2nd and third harmonics you have to simply times by the frequency, so i mentioned the first harmonic equation. Not sure where to start on part B however.
 
  • #5
bonbon22 said:
to get the 2nd and third harmonics you have to simply times by the frequency
Times the frequency by what, exactly? The airspace is closed at one end and open at the other.
bonbon22 said:
where to start on part B
Since a given length can correspond to multiple frequencies (harmonics) it is also true that a given frequency can correspond to multiple lengths.
 

Related to June 2005 aqa physics paper question on stationary waves

1. What is a stationary wave?

A stationary wave, also known as a standing wave, is a type of wave that appears to be standing still. It is formed when two waves with the same frequency and amplitude traveling in opposite directions interfere with each other. The points on the wave that do not move are called nodes, while the points that oscillate the most are called antinodes.

2. What is the significance of the June 2005 AQA Physics paper question on stationary waves?

The AQA Physics paper is a standardized exam that tests students' understanding of physics concepts. The question on stationary waves in the June 2005 paper may have been included to assess students' knowledge and application of this topic, as it is an important concept in physics.

3. How can stationary waves be produced?

Stationary waves can be produced by reflecting a wave back on itself, such as when a wave travels through a medium and encounters a boundary. This results in the formation of standing waves with nodes and antinodes. They can also be produced by two waves with the same frequency and amplitude traveling in opposite directions.

4. What are some real-life examples of stationary waves?

Some real-life examples of stationary waves include sound waves in a closed pipe, electromagnetic waves between two parallel metal plates, and water waves in a tank with fixed boundaries. Stationary waves also play a role in musical instruments, such as the strings on a guitar or the air column in a flute.

5. What are the practical applications of stationary waves?

Stationary waves have practical applications in various fields, including physics, engineering, and music. They are used in medical imaging techniques such as ultrasound and MRI, as well as in telecommunications for signal transmission. In music, stationary waves are responsible for producing different notes and harmonics in various instruments.

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