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It is a series of impulses (Dirac Delta functions), each positioned at the point where the square wave changes amplitude. For a negative change in amplitude, the impulse is -inf; likewise, for a positive change in amplitude, the impulse is +inf.

The fourier expansion of the square wave is:

4/pi sum_{k=1}^\infty [ sin((2k-1)*w*t) / (2k-1) ] Likewise, its derivative is:

4/pi*w sum_{k=1}^\infty [ cos((2k-1)*w*t) ]

If you plot, the first 50 terms, you will get a pretty good idea of what it looks like. impulse

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Q: What does the derivative of a square wave look like?
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