JEE Main 201910 Apr, Evening shiftMathematicsEasyIntegral Calculus369× since 2002The integral ∫π/6π/3sec2/3xcosec4/3xdx\int\limits_{\pi /6}^{\pi /3} {{{\sec }^{2/3}}} x\cos e{c^{4/3}}xdxπ/6∫π/3sec2/3xcosec4/3xdx is equal to :AOption A. 353−313{3^{{5 \over 3}}} - {3^{{1 \over 3}}}335−331BOption B. 356−323{3^{{5 \over 6}}} - {3^{{2 \over 3}}}365−332COption C. 343−313{3^{{4 \over 3}}} - {3^{{1 \over 3}}}334−331DOption D. 376−356{3^{{7 \over 6}}} - {3^{{5 \over 6}}}367−365CheckSkip · show solution