0 0 votes $\int_{0}^{2\pi } ( \sqrt{1 - sin 2x }) dx$ = $\int_{0}^{2\pi } ( \sqrt{sin^{2}x + cos^{2}x - 2sinxcosx }) dx$ =$\int_{0}^{2\pi } | sin x - cos x | dx$ after this how to break into interval please help Mathematical Logic integration + – sumit goyal 1 1.1k views answer comment Share Follow Print See all 7 Comments 7 7 Comments reply Show 4 previous comments sumit goyal 1 commented Jan 30, 2018 reply Follow flag Inspiron is there any other method , you know ,if function is complex then in exam if its graph is complex then my entire time will be over in drawing graph only 0 0 replyShare Tuhin Dutta commented Jan 30, 2018 reply Follow flag https://math.stackexchange.com/questions/2627776/definite-integral-sinx-cosxdx#2627776 1 1 replyShare sumit goyal 1 commented Jan 30, 2018 reply Follow flag thanku bhai Tuhin Dutta edit your post there asking how they are finding interval , 0 0 replyShare Please log in or register to add a comment.