Use a double integral to find the volume of the solid in the first octant bounded above by the plane (below)..

Use a double integral to find the volume of the solid in the first octant bounded above by the plane 9x + 2y + z = 20 and below by the rectangle on the xy-plane: {(x, y): 0 %26lt; x %26lt; 1, 0 %26lt; y %26lt; 2 }.





a. 26


b. 27


c. 28


d. 29


e. 30


f. 31


g. 32


h. 33


i. 34





or is it none of these?

Use a double integral to find the volume of the solid in the first octant bounded above by the plane (below)..
♣ v=∫dx∫dy∫dz, where


∫dz with limits z=0 until 20-9x-2y,


∫dy with limits y=0 until 2,


∫dx with limits x=0 until 1.


♦ now continue and be grateful.