Evaluate $\int _ { 0 } ^ { \pi } \int _ { x } ^ { \pi } \left( \frac { \sin 2 y } { y } - \sin 2 y \right) d y d x$ by first reversing the order of integration.

Name: Evaluate $\int _ { 0 } ^ { \pi } \int _ { x } ^ { \pi } \left( \frac { \sin 2 y } { y } - \sin 2 y \right) d y d x$ by first reversing the order of integration.
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The Answer of Evaluate $\int _ { 0 } ^ { \pi } \int _ { x } ^ { \pi } \left( \frac { \sin 2 y } { y } - \sin 2 y \right) d y d x$ by first reversing the order of integration.

Evaluate ∫0π∫xπ(sin⁡2yy−sin⁡2y)dydx\int _ { 0 } ^ { \pi } \int _ { x } ^ { \pi } \left( \frac { \sin 2 y } { y } - \sin 2 y \right) d y d x∫0π​∫xπ​(ysin2y​−sin2y)dydx

Evaluate $\int _ { 0 } ^ { \pi } \int _ { x } ^ { \pi } \left( \frac { \sin 2 y } { y } - \sin 2 y \right) d y d x$