4.B] Using Greenβs theorem, evaluate β«c (π₯π¦ + π¦2)ππ₯ + π₯2ππ¦, where C is bounded byπ¦ = π₯ and π¦ = π₯2
Answer:-
![4.B] Using Greenβs theorem, evaluate β«c (π₯π¦ + π¦2)ππ₯ + π₯2ππ¦, where C is bounded byπ¦ = π₯ and π¦ = π₯2](https://vtuupdates.com/wp-content/uploads/2022/08/image-102-1024x915.png)
![4.B] Using Greenβs theorem, evaluate β«c (π₯π¦ + π¦2)ππ₯ + π₯2ππ¦, where C is bounded byπ¦ = π₯ and π¦ = π₯2](https://vtuupdates.com/wp-content/uploads/2022/08/image-103-746x1024.png)
![4.B] Using Greenβs theorem, evaluate β«c (π₯π¦ + π¦2)ππ₯ + π₯2ππ¦, where C is bounded byπ¦ = π₯ and π¦ = π₯2](https://vtuupdates.com/wp-content/uploads/2022/08/image-104-1024x825.png)
Using Greenβs theorem, evaluate β«_c(π₯π¦ + π¦^2)ππ₯ + π₯^2ππ¦, where C is bounded by π¦ =π₯ and π¦ = π₯^2
