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Prove that :

\(\frac{c}{a-b}=\frac{tan\frac{A}{2}+tan\frac{B}{2}}{tan\frac{A}{2}-tan\frac{B}{2}}\)

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Best answer

LHS = \(\frac{c}{a\,-\,b}=\frac{k\,sin\,C}{k\,sin\,A\,-k\,sin\,B}\)

 

Divide by cos\(\frac{A}{2}\).cos \(\frac{B}{2}\)

= LHS = RHS

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