If A, B and C are interior angles of a triangle ABC, then show that
sin [ B + C / 2 ] = cos A/2.
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Answered by
1210
Sin[(B+C)/2]
Since A+B+C=180 for interior angles of triangle ABC.
then B+C=180-A.
NOW Sin [(180-A)/2]
=Sin[90-(A/2)] since Sin(90-A)=CosA
=Cos(A/2)
Since A+B+C=180 for interior angles of triangle ABC.
then B+C=180-A.
NOW Sin [(180-A)/2]
=Sin[90-(A/2)] since Sin(90-A)=CosA
=Cos(A/2)
Answered by
724
Please refer to the attachments below. The answer is given in parts.
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HogwartsChamp:
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