(sinA/1-cosA -1-cosA/sinA)(cosA/1-sinA-1-sinA/cosA)
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Answer:
1/(1-sinA)(1-cosA)
Step-by-step explanation:
=[Sin2A-(1-cosA)2/(1-cosA)sinA] [cos2A-(1-sinA)2/(1-sinA)cosA]
= sinAcosA/(1-sinA)(1-cosA)sinAcosA
=1/(1-sinA)(1-cosA)
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