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If A,B,C are the interior angle of triangle ABC, then show that -
Sin(B+C / 2) = Cos (A / 2)
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A+B+C=180
So,
b+c=180-A
b+c/2=90-a/2 ( Dividing the L.H.S and R.H.S by 2)
sin(b+c/2)
= sin ( 90 -a/2) ( Substituting b+c/2 value)
= cos a/2
Hence Proved
So,
b+c=180-A
b+c/2=90-a/2 ( Dividing the L.H.S and R.H.S by 2)
sin(b+c/2)
= sin ( 90 -a/2) ( Substituting b+c/2 value)
= cos a/2
Hence Proved
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