Sin thita/ cosec thita-1 + cos thita/ 1+ sec thita = sin thita×cos thita/sin thita - cos thita
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Take LHS Side
SinQ/CosecQ-1+ cosQ/1+SecQ
SinQ/(1/sinQ)-1+CosQ/(1 +1/cos Q)
Sin^2Q-1+Cos^2Q/(CosQ+1)
- Cos^2Q+Cos^2Q/(cos Q+1)
Cos^2Q[-1+1/(cos Q+1)]
Cos^2Q[-cos Q-1+1]/(cos Q+1)
cos^3Q/(CosQ +1)
SinQ/CosecQ-1+ cosQ/1+SecQ
SinQ/(1/sinQ)-1+CosQ/(1 +1/cos Q)
Sin^2Q-1+Cos^2Q/(CosQ+1)
- Cos^2Q+Cos^2Q/(cos Q+1)
Cos^2Q[-1+1/(cos Q+1)]
Cos^2Q[-cos Q-1+1]/(cos Q+1)
cos^3Q/(CosQ +1)
sprabhuranjan:
LHS is not equal to RHS
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