If tan A = ½ , tan B = ½, then value of A+B is:
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tan A = 1/2, tan B = 1/2
tan(A + B) = (tan A + tan B)/(1 - tanA*tanB)
tan(A + B) = ((1/2)+(1/2))/((1-(1/2)(1/2))
tan(A + B) = 1/(1 - (1/4))
tan(A + B) = 1/(3/4)
tan(A + B) = 4/3
A + B = tan^(-1) (4/3) ——> Answer
tan A = 1/2, tan B = 1/2
tan(A + B) = (tan A + tan B)/(1 - tanA*tanB)
tan(A + B) = ((1/2)+(1/2))/((1-(1/2)(1/2))
tan(A + B) = 1/(1 - (1/4))
tan(A + B) = 1/(3/4)
tan(A + B) = 4/3
A + B = tan^(-1) (4/3) ——> Answer
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