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Let `z_k = cos(2kpi/10)+isin(2kpi/10); k=1,2,34,...,9` (A) For each `z_k` there exists a `z_j`... - YouTube
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sum_(k=1)^10(sin(2kpi)/11+icos(2kpi)/11)` - YouTube
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prod_(k=1)^6(sin((2kpi)/7)-icos((2kpi)/7))=` - YouTube
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The value of `sum_(k=1)^(3) cos^(2)(2k-1)(pi)/(12),` is - YouTube
