cota/2.Cotb/2.Cotc/2 equal to cotc/2+cota/2+cotb/2@Mathby1069

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In any `Delta ABC` prove that `(cotA/2+cotB/2+cotC/2)/(cotA+cotB+cotC)=((a+b+c)^2)/(a^2+b^2+ In any `Delta ABC` prove that `(cotA/2+cotB/2+cotC/2)/(cotA+cotB+cotC)=((a+b+c)^2)/(a^2+b^2+
Show that in a triangle ABC, cot(A/2) + cot(B/2) + cot(C/2) = cot(A/2)*cot(B/2)*cot(C/2) Show that in a triangle ABC, cot(A/2) + cot(B/2) + cot(C/2) = cot(A/2)*cot(B/2)*cot(C/2)
if `A+B+C=pi` prove that `cot(A/2)+cot(B/2)+cot(C/2)=cot(A/2)xxcot(B/2)xxcot(C/2)` if `A+B+C=pi` prove that `cot(A/2)+cot(B/2)+cot(C/2)=cot(A/2)xxcot(B/2)xxcot(C/2)`
In any triangle ABC, prove that, (b^(2)-c^(2))cot A + (c^(2)-a^(2)) cot B + (a^(2)-b^(2)) cot C=... In any triangle ABC, prove that, (b^(2)-c^(2))cot A + (c^(2)-a^(2)) cot B + (a^(2)-b^(2)) cot C=...
For any triangle ABC, prove that `(b^2 c^2) cotA + (c^2 a^2) cotB + (a^2 b^2) cotC = 0`... For any triangle ABC, prove that `(b^2 c^2) cotA + (c^2 a^2) cotB + (a^2 b^2) cotC = 0`...
For any triangle ABC, prove that `(b^2 c^2) cotA + (c^2 a^2) cotB + (a^2 b^2) cotC = 0`... For any triangle ABC, prove that `(b^2 c^2) cotA + (c^2 a^2) cotB + (a^2 b^2) cotC = 0`...
In triangle ABC,if cotA/2 +cotC/2 = 2cotB/2 then show that cotB/2 is greater than or equal to sqrt 3 In triangle ABC,if cotA/2 +cotC/2 = 2cotB/2 then show that cotB/2 is greater than or equal to sqrt 3
Trigonometry Formula | CotA CotB CotC for Any Triangle ABC | Proof of Cotangent | AMBPi73 Trigonometry Formula | CotA CotB CotC for Any Triangle ABC | Proof of Cotangent | AMBPi73