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András Bátkai
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How do I solve the following equation for $f()$$f(\cdot)$?

$f(x)+\frac{1}{n}f(nx)=\sin(x)$

That is, how do I create a function which, when combined with its nth harmonic, will be a sine wave?

How do I solve the following equation for $f()$?

$f(x)+\frac{1}{n}f(nx)=\sin(x)$

That is, how do I create a function which, when combined with its nth harmonic, will be a sine wave?

How do I solve the following equation for $f(\cdot)$?

$f(x)+\frac{1}{n}f(nx)=\sin(x)$

That is, how do I create a function which, when combined with its nth harmonic, will be a sine wave?

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How to create a function whose harmonic is a sine wave

How do I solve the following equation for $f()$?

$f(x)+\frac{1}{n}f(nx)=\sin(x)$

That is, how do I create a function which, when combined with its nth harmonic, will be a sine wave?