Is there a closed form for $$\prod_{k=1}^n \cos(kx)$$ where $n>0$ is an integer?
This was proposed as $\prod_{k=1}^n a^k+\overline{a^k}$ where $a$ is a complex number, in the book of Claude Deschamps and Andre Warusfel (a French book).
Is there a closed form for $$\prod_{k=1}^n \cos(kx)$$ where $n>0$ is an integer?
This was proposed as $\prod_{k=1}^n a^k+\overline{a^k}$ where $a$ is a complex number, in the book of Claude Deschamps and Andre Warusfel (a French book).