The domain of the function f(x)=1|sinx|+sinx is
(−2nπ,2nπ)
(2nπ,(2n+1)π)
(4n−1)π2,(4n+1)π2
None of these
f (x) is defined if | sin x | + sin x > 0⇒sinx>0⇒2nπ<x<2nπ+π∴ Domain of f=(2nπ,(2n+1)π).