[Solved] Find the volume of the solid based on the interior of the circle r= cos θ , and capped by the
Question: Find the volume of the solid based on the interior of the circle \(r=\cos \theta \), and capped by the plane
Deliverable: Word Document 
(Steps Shown) Find the volume of the solid based on the interior
Solution: (a) Sketch the solid formed by the three coordinate
![[See Solution] (a) Sketch the solid region](/images/solutions/MC-solution-library-45146.jpg "[See Solution] (a) Sketch the solid region in the first octant")
[See Solution] (a) Sketch the solid region in the first octant
(See Solution) Evaluate ∫√x^2+y^2dV over the region
![[Solution Library] (a) Sketch the solid region](/images/solutions/MC-solution-library-45148.jpg "[Solution Library] (a) Sketch the solid region contained within")
[Solution Library] (a) Sketch the solid region contained within
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