Sin2x/(secx+1)×sec2x/(sec2x+1)
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sin2x/(secx+1)×sec2x(sec2x+1)
sin2x(1/cosx)+1×1/cos2x/(1/cos2x)+1
= 2sinxcos²x/(1+cosx)×1/(1+cos2x)
= 2sinxcos²x/(1+2cos²x/2−1)×1/(1+2cos²x−1)
= 2sinxcos²x/(2cos²x/2)×1/(2cos²x)
= sinx/(2cos²x/2)
= (2sinx/2cosx/2)/(2cos²x/2)
= (sinx/2)/(cosx/2)
= tanx/2
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