What is the frequency of the signal?

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The discussion focuses on solving a physics problem involving wave properties, specifically calculating the wavenumber and frequency of a water wave. The wavenumber is determined to be 12.56, and the participant seeks to find the frequency using the relationship between wave speed, wavelength, and frequency. They express confusion about the amplitude and phase shift, indicating a lack of access to a textbook for reference. Ultimately, a helpful link to a relevant equation is provided, which resolves their issue. The conversation highlights the importance of understanding wave relationships in physics.
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1. A water wave has a speed of 1.0 m/s. The distance between crests is 0.5 m. What is the
wavenumber of the wave? If an observer at a fixed location measures the height h(t) of
the wave that passes by, what is the frequency of the signal h(t)?

2. k =2π/λ -> to get k= wavenumber

h (t) = Acos (ωt − kz +φ)

Hello, I need to do the above problem. I do have k( wavenumber). It's 12.56.

I can move on to the second question now. The equation I would use is the second one above.

ω = K*V.
T should be 0.
k is given now.

How do I get A and φ ? It should be φ = −ψ. But I don't know how to get −ψ.

ω could also be ω= 2πf But I don't know how to get f cause I don't have the Herz for the wave.

I hope somebody can help me!

Thank you!
 
Last edited:
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What equation relates frequency, wavelength, and wave speed?
 


Sorry, I don't get what you're trying to tell me. A might be the 0.5? Originally , I thought z was the 0.5.
 
Last edited:


Forget A, that is the amplitude and is not needed here.

Your textbook should have an equation containing f, λ, and v (frequency, wavelength, and wave speed, respectively). You are given λ and v in the problem statement, so the equation I refer to can be used to calculate what the frequency f is.

Again, you should be able to find it in your textbook.
 


We don't have a textbook. Just the notes provided by the teacher. And I tried every single equation, but I don't get it.
 


Thank you! This one finally works:)
 

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