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3. Use double integral to find the volume of the cylinder-like object that exists above the first quadrant on the ry plane and below the plane = 15. The cross section of this "cylinder" on the ry plane is given by the polar equation r = 5 sin (20) (shown in figure, ignore the scale/numbers). Use the formula Volume = zdA, where R is the domain over which we are interested to find the volume under the surface. Sketch the region R before doing the integration. (In polar coordinates, dA=rdrde) 0.7 B 0.5 0.75 0.5 Note that this "cylinder" is not the "usual circular" cylinder that Comallion dah

3. Use double integral to find the volume of the cylinder-like object that exists above the first quadrant on the ry plane and below the plane = 15. The cross section of this "cylinder" on the ry plane is given by the polar equation r = 5 sin (20) (shown in figure, ignore the scale/numbers). Use the formula Volume = zdA, where R is the domain over which we are interested to find the volume under the surface. Sketch the region R before doing the integration. (In polar coordinates, dA=rdrde) 0.7 B 0.5 0.75 0.5 Note that this "cylinder" is not the "usual circular" cylinder that Comallion dah

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 20T
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3. Use double integral to find the volume of the cylinder-like object that exists above the first quadrant on the ry plane and below the plane z = 15. The cross section of this "cylinder" on the ry plane is given by the polar equation r= 5 sin (20) (shown in figure, ignore the scale/mumbers). Use the formula with Volume = || zdA, where R is the domain over which we are interested to find the volume under the surface 2. Sketch the region R before doing the integration. (In polar coordinates, dA = rdrd@) 0.75 .5 0.2 Set-6 p -0,75 -0.5 0.5 0.75 -0.2 0.5 Note that this "cylinder" is not the "usual circular" cylinder that we are familiar with Set-1 Find the aren of the plane Ruhera Ri th
Transcribed Image Text:3. Use double integral to find the volume of the cylinder-like object that exists above the first quadrant on the ry plane and below the plane z = 15. The cross section of this "cylinder" on the ry plane is given by the polar equation r= 5 sin (20) (shown in figure, ignore the scale/mumbers). Use the formula with Volume = || zdA, where R is the domain over which we are interested to find the volume under the surface 2. Sketch the region R before doing the integration. (In polar coordinates, dA = rdrd@) 0.75 .5 0.2 Set-6 p -0,75 -0.5 0.5 0.75 -0.2 0.5 Note that this "cylinder" is not the "usual circular" cylinder that we are familiar with Set-1 Find the aren of the plane Ruhera Ri th
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