Cos²A/2+Cos²B/2+Cos²C/2=2+r/2R || properties of Triangles||

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1#Properties_Of_Triangles Show that Cos² (A/2) + Cos² (B/2) + Cos² (C/2) = 2 + (r /2R) 1#Properties_Of_Triangles Show that Cos² (A/2) + Cos² (B/2) + Cos² (C/2) = 2 + (r /2R)
aCos²A/2+bCos²B/2+cCos²C/2=S+∆/R ||properties of Triangles|| aCos²A/2+bCos²B/2+cCos²C/2=S+∆/R ||properties of Triangles||
[IIT 1978] In triangle ABC show that 1/p1 + 1/p2 - 1/p3 = 2ab*square[cos(C/2)] / [(a+b+c)*D] [IIT 1978] In triangle ABC show that 1/p1 + 1/p2 - 1/p3 = 2ab*square[cos(C/2)] / [(a+b+c)*D]
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