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Question Number 213861 by BaliramKumar last updated on 19/Nov/24

Answered by A5T last updated on 19/Nov/24

cotA+cotB=(1/(tanA))+(1/(tanB))=(p/(tanAtanB))=q  ⇒tanAtanB=(p/q)  cot(A+B)=(1/(tan(A+B)))=((1−tanAtanB)/(tanA+tanB))=((1−(p/q))/p)  ⇒cot(A+B)=((q−p)/(pq))

cotA+cotB=1tanA+1tanB=ptanAtanB=qtanAtanB=pqcot(A+B)=1tan(A+B)=1tanAtanBtanA+tanB=1pqpcot(A+B)=qppq

Commented by BaliramKumar last updated on 19/Nov/24

Thanks

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