Can someone with a helmholtz calculation equation.

In summary, the individual is seeking help in determining the necessary width of a port for specific frequencies. They mention being bad at math and having the volume and frequency, without any neck. They ask for a breakdown of the steps and the preferred unit of measurement. They also share an equation and link to an online calculator. However, they express a desire to calculate it manually and not use the online calculator. Finally, they ask for clarification on what they mean by "there will be no neck."
  • #1
Qaiphyx
92
0
I want to find out how wide the port needs to be for specific frequencies. I suck with math. I have the volume, and the frequency, there will be no neck. Can someone break down the step of how to figure out the port. Also, what units are necessary? I want to just use cm, will that be fine if I just use cm for all the measurements?

The equation that I am using is here

http://hyperphysics.phy-astr.gsu.edu/hbase/waves/cavity.html#c1
 
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  • #3
nasu said:
You can plug in your values in the fields and the unknown will be calculated.
The acceptable units are given for each quantity.
http://hyperphysics.phy-astr.gsu.edu/hbase/waves/cavity.html#c4

I would like to caluclate it manually though. I don't want to use an online calculator. Already knew those existed.
 
  • #4
So you want to solve the equation for A? And what do you mean by "there will be no neck"?
 
  • #5


Hello,

Thank you for your question. The Helmholtz calculation equation, also known as the Helmholtz resonator equation, is used to calculate the resonant frequency of a cavity or chamber, such as a port in a speaker or musical instrument. This equation takes into consideration the volume of the cavity, the cross-sectional area of the opening (or port), and the speed of sound.

To use this equation to determine the necessary port width for a specific frequency, you will need to rearrange the equation to solve for the port width. This can be done by dividing both sides of the equation by the volume and then taking the square root of both sides. The resulting equation will be:

W = √(A*λ/π)

Where W represents the necessary port width, A is the cross-sectional area of the opening, and λ is the wavelength of the desired frequency. To use this equation, you will need to convert your volume measurement to cubic meters, the cross-sectional area to square meters, and the desired frequency to meters (using the speed of sound).

As for units, it is important to be consistent in your measurements. If you choose to use cm for all measurements, that should be fine as long as you convert the values to the appropriate units (meters) before plugging them into the equation. However, it is always recommended to use the base SI units (meters, kilograms, seconds) for more accurate calculations.

I hope this helps you in your calculations. If you are still having trouble, I suggest seeking help from a math tutor or consulting with a colleague who is more comfortable with math. Best of luck with your project!
 

1. Can you explain the Helmholz calculation equation?

The Helmholz calculation equation, also known as the Helmholz free energy equation, is a thermodynamic equation that describes the amount of energy that is available to do work in a system at a constant temperature and volume. It takes into account the internal energy, entropy, and temperature of the system and is often used in the study of phase transitions and chemical reactions.

2. How is the Helmholz equation different from other thermodynamic equations?

The Helmholz equation is unique in that it specifically considers the energy available to do work in a system, whereas other thermodynamic equations may focus on other aspects such as heat transfer or changes in entropy. It is also often used in situations where the temperature and volume of the system are kept constant, whereas other equations may account for changes in these parameters.

3. What types of systems can the Helmholz equation be applied to?

The Helmholz equation can be applied to any closed system, meaning that it does not exchange matter with its surroundings. This includes gases, liquids, and solids, as well as mixtures of these states. It can also be used for systems with varying numbers of particles, as long as the temperature and volume remain constant.

4. How is the Helmholz equation used in practical applications?

The Helmholz equation is used in a variety of practical applications, including in the study of chemical reactions and phase transitions, as well as in the design of energy storage devices such as batteries and fuel cells. It is also used in the field of materials science to understand the behavior of materials under different conditions.

5. Are there any limitations to the Helmholz equation?

Like any equation, the Helmholz equation has its limitations. It is only applicable to systems at constant temperature and volume, and does not take into account external factors such as pressure or magnetic fields. It is also based on certain assumptions, such as the system being in thermodynamic equilibrium, which may not always be the case in real-world scenarios.

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