证明sinA+sin(A+2π/3)+sin(A-2π/3)=0
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证明sinA+sin(A+2π/3)+sin(A-2π/3)=0
证明sinA+sin(A+2π/3)+sin(A-2π/3)=0
证明sinA+sin(A+2π/3)+sin(A-2π/3)=0
sinA+sin(A+2π/3)+sin(A-2π/3)
=sinA+sinAcos2π/3+cosAsin2π/3+sinAcos2π/3-cosAsin2π/3
=sinA+2sinAcos2π/3
=sinA+2sinA*(-1/2)
=sinA-sinA
=0.
证明sinA+sin(A+2π/3)+sin(A-2π/3)=0
证明sinA+sin(A+2π/3)+sin(A-2π/3)=0
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