- #1
IsaacsA
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Hi all!
I am currently conducting an investigation into the way in which frequency varies when you change the tension on a guitar string.
I am aware of Mersenne's laws, and that frequency should vary in square root proportion to tension. I'm looking for an explanation that goes beyond simply the formulae regarding the relationship, perhaps on a more microscopic scale.
In any case, I've searched a number of resources and I haven't been able to discern any reasonable explanation beyond the equation that exists.
Does anyone know of why frequency varies in square root proportion to tension, beyond simply the equation?
Mersenne's equation no. 22:
f(1)=v/λ=[1/(2L)](T/μ)^1/2
I am currently conducting an investigation into the way in which frequency varies when you change the tension on a guitar string.
I am aware of Mersenne's laws, and that frequency should vary in square root proportion to tension. I'm looking for an explanation that goes beyond simply the formulae regarding the relationship, perhaps on a more microscopic scale.
In any case, I've searched a number of resources and I haven't been able to discern any reasonable explanation beyond the equation that exists.
Does anyone know of why frequency varies in square root proportion to tension, beyond simply the equation?
Mersenne's equation no. 22:
f(1)=v/λ=[1/(2L)](T/μ)^1/2