已知:sina^2/sinβ^2 +cosa^2cosy^2=1 , 求证 tana^2/tanβ^2=siny^2a,β均为锐角,且cosacosβ-sinasinβ=sinacosβ-cosasinβ,则tana= ?

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已知:sina^2/sinβ^2 +cosa^2cosy^2=1 , 求证 tana^2/tanβ^2=siny^2a,β均为锐角,且cosacosβ-sinasinβ=sinacosβ-cosasinβ,则tana=   ?

已知:sina^2/sinβ^2 +cosa^2cosy^2=1 , 求证 tana^2/tanβ^2=siny^2a,β均为锐角,且cosacosβ-sinasinβ=sinacosβ-cosasinβ,则tana= ?
已知:sina^2/sinβ^2 +cosa^2cosy^2=1 , 求证 tana^2/tanβ^2=siny^2
a,β均为锐角,且cosacosβ-sinasinβ=sinacosβ-cosasinβ,则tana= ?

已知:sina^2/sinβ^2 +cosa^2cosy^2=1 , 求证 tana^2/tanβ^2=siny^2a,β均为锐角,且cosacosβ-sinasinβ=sinacosβ-cosasinβ,则tana= ?
cosacosβ-sinasinβ=sinacosβ-cosasinβ==
cosacosβ+cosasinβ=sinasinβ+sinacosβ ======
cosa(cosb+sinb)=sina(sinb+cosb)==== cosa=sina ====tana=1