sin^2b=tan^2b/1+tan^2b
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sin^2b=tan^2b/1+tan^2bsin^2b=tan^2b/1+tan^2bsin^2b=tan^2b/1+tan^2b证明:tan²b/(1+tan²b)=(sin&
sin^2b=tan^2b/1+tan^2b
sin^2b=tan^2b/1+tan^2b
sin^2b=tan^2b/1+tan^2b
证明:
tan²b/(1+tan²b)
=(sin²b/cos²b)/(1+sin²b/cos²b)
=(sin²b/cos²b)/[(cos²b+sin²b)/cos²b]
=(sin²b/cos²b)/(1/cos²b)
=sin²b
因为 tan^2b=sin^2b/1-sin^2b 所以sin^2b=tan^2b/1+ tan^2b 为什么sin^2b=tan^2b/1+ tan^2b?
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