三角函数高一,速回,谢怎么整理得到的?

来源:学生作业帮助网 编辑:作业帮 时间:2024/08/16 09:28:39
三角函数高一,速回,谢怎么整理得到的?
xSn@*RmjFI6<<&"bWiD$X (R8MWnR(Muf4{+U{mq?l ϝדoҝɻgNIn|om"Iʅyօd[ fq !VFެ'~z\GUx$ެ1b#b0x CCdB4X A(I| R@cmX+R^(˼𱗀X%0bwir^l\YfFUeɋQ]rFҀyT0a9Q Cp`bdC.'B!fc}H3kuBL `iÄKze!jQ~J:io?ϵL$EUOz;r6nsf@I\k!=4&;8K8铣Ak,@9hQh#1ӝ1W&Sʋ.9{\{BH빎ıŚ3AМِ%'kDvghb,Cd/SS ^~׭i

三角函数高一,速回,谢怎么整理得到的?
三角函数高一,速回,谢

怎么整理得到的?

三角函数高一,速回,谢怎么整理得到的?

解原式
=1/2[1+cos(2x-4π/3)]+1/2[1-cos(2x-5π/3)]+a/2*2sinx/2cosx/2
=1/2[1+cos(2x-4π/3)+1-cos(2x-5π/3)]+a/2*2sinx/2cosx/2
=1/2[2+cos(2x-4π/3)-cos(2x-5π/3)]+a/2sinx
=1+1/2[cos(2x-4π/3)-cos(2...

全部展开

解原式
=1/2[1+cos(2x-4π/3)]+1/2[1-cos(2x-5π/3)]+a/2*2sinx/2cosx/2
=1/2[1+cos(2x-4π/3)+1-cos(2x-5π/3)]+a/2*2sinx/2cosx/2
=1/2[2+cos(2x-4π/3)-cos(2x-5π/3)]+a/2sinx
=1+1/2[cos(2x-4π/3)-cos(2x-5π/3)]+a/2sinx
=1+1/2[cos2xcos4π/3+sin2xsin4π/3-cos2xcos5π/3-sin2xsin5π/3]+a/2sinx
=1+1/2[cos2xcos4π/3-cos2xcos5π/3+sin2xsin4π/3-sin2xsin5π/3]+a/2sinx
=1+1/2[-cos2xcosπ/3+cos2xcos2π/3-sin2xsinπ/3+sin2xsin2π/3]+a/2sinx
=1+1/2[-cos2x*1/2+cos2x(-1/2)-sin2xsin2π/3+sin2xsin2π/3]+a/2sinx
=1+1/2[-cos2x*1/2+cos2x(-1/2)]+a/2sinx
=1+1/2[-cos2x]+a/2sinx
=1+1/2[-(1-2sin^2x)]+a/2sinx
=1+1/2[-1+2sin^2x]+a/2sinx
=1-1/2+sin^2x+a/2sinx
=sin^2x+a/2sinx+1/2.

收起