证明(tan^2-sin^2)cot^2=sin^2
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证明(tan^2-sin^2)cot^2=sin^2证明(tan^2-sin^2)cot^2=sin^2证明(tan^2-sin^2)cot^2=sin^2(tan^2-sin^2)cot^2=(si
证明(tan^2-sin^2)cot^2=sin^2
证明(tan^2-sin^2)cot^2=sin^2
证明(tan^2-sin^2)cot^2=sin^2
(tan^2-sin^2)cot^2
=(sin^2/cos^2-sin^2)cot^2
=sin^2(1/cos^2-1)cot^2
=sin^2(1-cos^2)/cos^2*cot^2
=[sin^2*sin^2/cos^2]*[cos^2/sin^2]
=sin^2
证明(tan^2-sin^2)cot^2=sin^2
证明下列恒等式(1)1/tanα+cotα=sinαcosα(2)tanα+cotα-2/tanα+cotα+2
证明:(1+tan a+cot a)/(1+tan^2 a+tan a)-cot a/(1+ tan^2 a)=sin a*cos a
(1+tanα+cotα)/(1+tan^2α+tanα)-cotα/(1+tan^2α)=sinα乘cosα麻烦帮忙证明下,
证明2/(tanα-cotα)=sin2α/{(2sin^2)α-1}
证明1-2cos^2θ/tanθ-cotθ=sinθcosθ
证明tanα-cotα=(1-2cos^2α)/(sinαcosα)
证明:sin(-α)sin(丌-α)-tan(-α)cot(α-丌)-2cos^2(-α)+1=sin^2α
【非常着急】计算:tan^2+cot^2-(sin^2*tan^2+cos^2*cot^2)
求证sin^2tan+cos^2cot+2sincos=tan+cot
化简:cot^2A(tan^2A-sin^2A)
化简cot^2 A(tan^2 A-sin^2 A)
(cot^2)α((tan^2) α-(sin^2) α) 化简
tan阿尔法+cot阿尔法=2/sin阿尔法
证明下列恒等式成立; (1)tan^2α-sin^2α=tan^2α*sin^2α (2)tan*(1-cot^2α)+cot*(1-tan^2α)=0; (3)(sinα-cosα)^2=1-2sinαcosα; (4)(tanα+tanβ)/(cotα+cotβ)=tanα*tanβ
证明tan^2α-cot^2α/sin^2α-cos^2α=sec^2α+csc^2α
证明(tan^2x-cot^2x)/(sin^2x+cos^2x)=sec^2x+csc^2x
怎么证明tan^2A+cot^2A不等于1