In a triangle ABC, prove that Tan(A+B)/2 + CotC/2 =0
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Answer:
Step-by-step explanation:
In ABC, using angle sum property
A+B+C=180
⇒(A+B+C)/2=180/2
⇒(A+B)/2=90−C/2
⇒tan((A+B)/2)= tan(90−C/2)
⇒tan((A+B)/2)= cot(C/2) (using tan(90−θ)=cotθ)
Hence proved
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