Prove that : cotA/(1-cotA) + tanA/(1-tanA) =-1
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Step-by-step explanation:
L.H.S tanA/1-cotA +cotA/1-tanA
= tanA/1-1/tanA+1/tanA/1-tanA
= tanA/tanA-1/tanA + 1/tanA(1-tanA)
tan^2A/tanA-1-1/tanA(tanA-1)
= tan^3A-1/tanA(tanA-1)
(tanA-1)(tan^2A+1+tanA)/tanA(tanA-1)
tan^2A/tanA + 1/tanA +tanA/tanA
tanA + CotA +1
= 1+ tanA +cotA = R.H.S
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