Is there a way to find the zeros (or maximum) of the sum of a finite number of sine functions within some bounds, $x \in [A, B]$? Each sine function can have a different magnitude, offset, and frequency.
$\Sigma_{i=1}^n a_i \sin(xb_i + c_i) = 0$
2026-04-05 19:25:04.1775417104
Find zeros of general sum of sin functions
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