tanA+tanB/tan(A+B) + tanA-tanB/tan(A-B)
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tanA+tanB = (sinA/cosA)+(sinB/cosB)
= (sinAcosB + sinBcosA)/(cosAcosB)
= (Sin(A+B))/(cosAcosB)
Therefore
tanA+tanB = (sin(A+B))/(cosAcosB)
Or
we know that
tan(A+B) = (tanA + tanB) /(1-tanAtanB)
tanA+tanB = tan(A+B)(1-tanAtanB)
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