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If sinA+sinB=a and cosA+cosB=b, show that sin(A+B) = (2ab)/(b^2+a^2) |
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Answer» SOLUTION :`sin(A+B)=(2TAN((A+B)/2))/(1+tan^2((A+B)/2)` = `((2a)/b)/(1+a^2/b^2) = ((2a)/b)/((b^2+a^2)/b^2) = (2ab)/(b^2+a^2)` |
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