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tan x + cot x = 2 then find sin x .
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\[\cfrac {1}{cot x} + cot x = 2\] \[cot^2 x - 2cot x + 1 = 0\] \[cot x = 1\] \[cosec^2 x = 1+ cot^2 x = 2\] \[cosec x = \pm \sqrt{2}\] but answer given is sin x = \(\cfrac{1}{\sqrt{2}}\) should not it be sin x = \(\cfrac{1}{\pm\sqrt{2}}\)
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