求解高一的三角函数化简题

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查看11 | 回复2 | 2012-2-19 14:14:35 | 显示全部楼层 |阅读模式
cos3π/11=cos(π-8π/3)=cos(8π/3)sin(16π/11)= sin(π+5π/11)=-sin(5π/11)sin(10π/11)= sin(π-π/11)=sin(π/11)(cosπ/11)(cos2π/11)(cos3π/11)(cos4π/11)(cos5π/11) =-(cosπ/11)(cos2π/11)(cos4π/11)(cos8π/11)(cos5π/11) =-(sinπ/11)(cosπ/11)(cos2π/11)(cos4π/11)(cos8π/11)(cos5π/11) /(sinπ/11)=-(1/2)(sin2π/11)(cos2π/11)(cos4π/11)(cos8...
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千问 | 2012-2-19 14:14:35 | 显示全部楼层
(sinπ/11)(cosπ/11)(cos2π/11)(cos3π/11)(cos4π/11)(cos5π/11)/(sinπ/11)=(sin2π/11)cos2π/11)(cos3π/11)(cos4π/11)(cos5π/11)/[2(sinπ/11)]=(sin4π/11)(cos3π/11)(cos4π/11)(cos5π/11)/[4(...
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