10:59 @cosmovarietyhr @cinnamonghoul THER ALANIS Patreon link below! Math 230/1 Homework e-3 Vy change the order of integration.) 1. Integrate S dx dy. (Hint: you may need to 2. Integrate S2 Y sin(x²)...


Please solve number 9


10:59<br>@cosmovarietyhr<br>@cinnamonghoul<br>THER<br>ALANIS<br>Patreon link below!<br>Math 230/1 Homework<br>e-3<br>Vy<br>change the order of integration.)<br>1. Integrate S<br>dx dy. (Hint: you may need to<br>2. Integrate S2 Y sin(x²) dx dy.(Hint: you may need<br>to change the order of integration.)<br>3. Find the volume under z = 9 – x² – y? and above<br>the xy-plane.<br>4. Find the volume under z = 9-x2 – y? and above the<br>region inside of x²+y?<br>= 4 and outside of x?+y? = 1.<br>5. Find the volume under z = 9 – x² –<br>y? and above<br>z = 5.<br>6. Find the volume under z = x² and above the region<br>enclosed by x? + y? = 9 in the fourth quadrant.<br>7. Setup (but do not evaluate) a double integral in polar<br>coordinates to find the volume of the intersection of<br>the cylinders x² + y? = 4 and z² + y? = 4.<br>8. Setup (but do not evaluate) a double integral in polar<br>coordinates to find the volume of the region bounded<br>by z = 4.x2 + 5y² and z = 10 – x².<br>9. Setup (but do not evaluate) a double integral in polar<br>coordinates to find the volume of the region bounded<br>by z = x2 + y² and z = 6x.<br>10. Find the volume under z =<br>18 – x² – y² and above<br>Va? + y?.<br>II<br>

Extracted text: 10:59 @cosmovarietyhr @cinnamonghoul THER ALANIS Patreon link below! Math 230/1 Homework e-3 Vy change the order of integration.) 1. Integrate S dx dy. (Hint: you may need to 2. Integrate S2 Y sin(x²) dx dy.(Hint: you may need to change the order of integration.) 3. Find the volume under z = 9 – x² – y? and above the xy-plane. 4. Find the volume under z = 9-x2 – y? and above the region inside of x²+y? = 4 and outside of x?+y? = 1. 5. Find the volume under z = 9 – x² – y? and above z = 5. 6. Find the volume under z = x² and above the region enclosed by x? + y? = 9 in the fourth quadrant. 7. Setup (but do not evaluate) a double integral in polar coordinates to find the volume of the intersection of the cylinders x² + y? = 4 and z² + y? = 4. 8. Setup (but do not evaluate) a double integral in polar coordinates to find the volume of the region bounded by z = 4.x2 + 5y² and z = 10 – x². 9. Setup (but do not evaluate) a double integral in polar coordinates to find the volume of the region bounded by z = x2 + y² and z = 6x. 10. Find the volume under z = 18 – x² – y² and above Va? + y?. II

Jun 04, 2022
SOLUTION.PDF

Get Answer To This Question

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here