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cos1/3,法夫纳cos

[(√3 1)(√3-1) 解:原式=tan60°-1 1-cos60°-2×1/(√3/2)=√3
[(√3 1)(√3-1) 解:原式=tan60°-1 1-cos60°-2×1/(√3/2)=√3已知cos(3π/2-θ)=-1/3(θ∈(π/2,π)),则tan2θ=
已知cos(3π/2-θ)=-1/3(θ∈(π/2,π)),则tan2θ=sinα sinβ=1/3,cosα cosβ=1/2,求cos(α β)
sinα sinβ=1/3,cosα cosβ=1/2,求cos(α β)已知cos(π a)=-1/3,则tan(π/2-a)值为
已知cos(π a)=-1/3,则tan(π/2-a)值为已知sin(π/6-α)=1/3,求cos(2/3π 2α)
已知sin(π/6-α)=1/3,求cos(2/3π 2α)
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