If p,q,rare the interior angles of Δpqr show that sin(p+q/2)=cos(r/2)
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In a ΔPQR, the sum of angles is = 180 deg or π.
P+Q+R = π
P+Q = π - R
(P+Q)/2 = π/2 - R/2
Sin [ (P+Q)/2 ] = Sin [ π/2 - R/2 ] = Cos (R/2)
P+Q+R = π
P+Q = π - R
(P+Q)/2 = π/2 - R/2
Sin [ (P+Q)/2 ] = Sin [ π/2 - R/2 ] = Cos (R/2)
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