12 июн. 2016 г. · Evaluate the double integral ∬D4xydA, where D is the triangular region with vertices (0,0), (1,2), and (0,3). Your solution's ready to go!

Продолжительность: 8:04
Опубликовано: 31 авг. 2021 г.

7 нояб. 2012 г. · Solution:- We have ∫ ∫ D [ 8 x y ] d A. where D is the triangular region with vertices ( 0 , 0 ) , ( 1 , 2 ) , and ( 0 , 3 ).

3 нояб. 2012 г. · The integral ∫20∫1x/2ey2dydx. is hard to evaluate, so you need to get the dx inside. The following will do: ∫10∫2y0ey2dxdy.

18 июл. 2023 г. · Final answer: The value of the double integral ∫∫D dy² dA over the triangular region D with vertices (0,1), (1,2), and (4,1) is 8/3.

Продолжительность: 7:09
Опубликовано: 14 авг. 2023 г.

Продолжительность: 5:17
Опубликовано: 22 авг. 2023 г.

Evaluate the double integral I = ∫ ∫ D x y d A where D is the triangular region with vertices .

28 нояб. 2020 г. · One way to do it is to draw the rectangle 0≤x,y≤2. This is dissected into four triangles. It's easy to integrate over the rectangle and also over each of the ...

y2dA where D is the triangular region with vertices (0, 1), (1, 2), (4, 1). Solution: We are going to integrate x first, then y. The left function is x = y − 1, ...