已知tana=2,求2(sin^2)a-sinacosa (cos^2)a

2(sin^2)a-sinacosa (cos^2)a=【2(sin^2)a-sinacosa (cos^2)a】/【(sin^2)a (cos^2)a】(分子、分母同时除以(cos^2)a,得=【2tan^2a-tana 1】/(tan^2 1)因为tana=2,所以原式=(2*2^2-2 1)/(2^2 1)=9/5....

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