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A bead is made from material with constant density 6 grams per cubic millimeter by drilling a cylindrical hole of radius 2 mm through a sphere of radius 4 mm. (a) Set up a triple integral in cylindrical coordinates representing the mass of the bead in grams (do not include units). If necessary, enter O as theta. /| f dv = Bead dz dr de A = B = C = D= E = F = (b) Find the mass of the bead. grams

A bead is made from material with constant density 6 grams per cubic millimeter by drilling a cylindrical hole of radius 2 mm through a sphere of radius 4 mm. (a) Set up a triple integral in cylindrical coordinates representing the mass of the bead in grams (do not include units). If necessary, enter O as theta. /| f dv = Bead dz dr de A = B = C = D= E = F = (b) Find the mass of the bead. grams

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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A bead is made from material with constant density 6 grams per cubic millimeter by drilling a cylindrical hole of radius 2 mm through a sphere of radius 4 mm. (a) Set up a triple integral in cylindrical coordinates representing the mass of the bead in grams (do not include units). If necessary, enter O as theta. I| s av %3D Bead dz dr de A = B = C = %3D E = F = (b) Find the mass of the bead. grams
Transcribed Image Text:A bead is made from material with constant density 6 grams per cubic millimeter by drilling a cylindrical hole of radius 2 mm through a sphere of radius 4 mm. (a) Set up a triple integral in cylindrical coordinates representing the mass of the bead in grams (do not include units). If necessary, enter O as theta. I| s av %3D Bead dz dr de A = B = C = %3D E = F = (b) Find the mass of the bead. grams
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