If tanA=1/2 and tanB=1/3 then what is the value of 4A+4B=
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calculate for tan(A+B) as we know it is equal to tanA+tanB/(1-tanAtanB). Let X be the calculated value then find its inverse.
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Wkt: tan A = 1/2. ,tan=3\2
tan (A+B)= (tan A + tanB) \ (1-tanA tan B)
= (1\2 + 1\3) \ (1 - 1\2*1\3)
= (5/6) \ (5/6)
tan (A+B) = 1
A+B = tan^-¹ (1)
multiplying by 4 on both sides
4A + 4B. = 4
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