1. Evaluate the integral of f(x, y) = x2y over the shaded domain D. (Assume that a = 2.)
![2414_Sshaded Domain D.png](https://secure.tutorsglobe.com/CMSImages/2414_Sshaded%20Domain%20D.png)
∫∫D x2y dA =
2. Compute the double integral of f(x, y) = 30x2y over the given shaded domain in the following figure.
![427_Sshaded Domain.png](https://secure.tutorsglobe.com/CMSImages/427_Sshaded%20Domain.png)
3. Integral f(x, y) = x over the region D bounded by y = x2 and y = 2x + 3.
∫∫D x dA
4. Evaluate ∫∫D 10y/x dA where D is the shaded part of the graph of y = √(4 - x2) (a semicircle of radius 2). (Round your answer to four decimal places.)
∫∫D 10y/x dA =
![2126_Sshaded Domain_1.png](https://secure.tutorsglobe.com/CMSImages/2126_Sshaded Domain_1.png)