tanA+1/tanA=2 then find the value of tan2A+1/tan2A
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Answer 2.
Step-by-step explanation:Put tanA = t. Then, for t +1/t = 2, we have [t + 1/t]^2 = 4 = t^2 + (1/t)^2 + 2t(1/t) = t^2 + (1/t)^2 + 2, then
t^2 + (1/t)^2 = 2.
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its (tanA)^2 or tan(2A)
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