Prove in any ABC that (c^2-a^2+b^2) tanA=(a^2-b^2+c^2) tanB =(b^2-c^2+a^2) tanC .

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In a ` DeltaA B C ,` prove the following : `(c^2-a^2+b^2)tanA=(a^2-b^2+c^2)tanB=(b^2-c^2+a^2)t In a ` DeltaA B C ,` prove the following : `(c^2-a^2+b^2)tanA=(a^2-b^2+c^2)tanB=(b^2-c^2+a^2)t
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[IIT 1979] Show that if A+B+C=PI, then tanA + tanB + tanC = tanA*tanB*tanC. [IIT 1979] Show that if A+B+C=PI, then tanA + tanB + tanC = tanA*tanB*tanC.
Prove that :- (c² - a² + b²) tanA = (a² - b² + c²) tanB = (a² + b² - c²) tanC Prove that :- (c² - a² + b²) tanA = (a² - b² + c²) tanB = (a² + b² - c²) tanC