tan(a+π/4)=sin(a+π/4)/cos(a+π/4),如此计算错误在哪sin(a+π/4)=sinacosπ/4+cosasinπ/4=√2/2(sina+cosa)cos(a+π/4)=cosacosπ/4+sinasinπ/4=√2/2(sina+cosa)由此得tan(a+π/4)=1

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tan(a+π/4)=sin(a+π/4)/cos(a+π/4),如此计算错误在哪sin(a+π/4)=sinacosπ/4+cosasinπ/4=√2/2(sina+cosa)cos(a+π/4)=cosacosπ/4+sinasinπ/4=√2/2(sina+cosa)由此得tan(a+π/4)=1
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tan(a+π/4)=sin(a+π/4)/cos(a+π/4),如此计算错误在哪sin(a+π/4)=sinacosπ/4+cosasinπ/4=√2/2(sina+cosa)cos(a+π/4)=cosacosπ/4+sinasinπ/4=√2/2(sina+cosa)由此得tan(a+π/4)=1
tan(a+π/4)=sin(a+π/4)/cos(a+π/4),如此计算错误在哪
sin(a+π/4)=sinacosπ/4+cosasinπ/4=√2/2(sina+cosa)
cos(a+π/4)=cosacosπ/4+sinasinπ/4=√2/2(sina+cosa)
由此得tan(a+π/4)=1

tan(a+π/4)=sin(a+π/4)/cos(a+π/4),如此计算错误在哪sin(a+π/4)=sinacosπ/4+cosasinπ/4=√2/2(sina+cosa)cos(a+π/4)=cosacosπ/4+sinasinπ/4=√2/2(sina+cosa)由此得tan(a+π/4)=1
cos(α+β)=cosαcosβ-sinαsinβ 方程右边中间那个是“-”号

cos(a+π/4)=cosacosπ/4-sinasinπ/4=√2/2(sina-cosa)
+改- 其他没错

cos(a+π/4)=cosacosπ/4 一 sinasinπ/4不是“+”