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问题描述:

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f(θ)=[2sin^2(θ)+1]/sin2θ =[3sin^2(θ)+cos^2(θ)]/sin2θ =3sin^2(θ)/sin2θ+cos^2(θ)/2sin(2θ) =3sin^2(θ)/2sinθcosθ+cos^2(θ)/2sinθcosθ =3sinθ/2cosθ+cosθ/2sinθ >=√3所以最小值为...