3. (Section 16.5) Consider √x² + y² + z² by √√32 = √² + y². Set-up the triple integral using: (a) rectangular (Cartesian) coordinates. (Do not evaluate). dV where solid D is bounded above by z² + y² +2²=4 and bounded below (b) cylindrical coordinates. (Do not evaluate).

Advanced Engineering Mathematics
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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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3. (Section 16.5) Consider
1
!!!
x² + y² + z²
by √3z
x² + y². Set-up the triple integral using:
(a) rectangular (Cartesian) coordinates. (Do not evaluate).
dV where solid D is bounded above by x² + y² +2²=4 and bounded below
(b) cylindrical coordinates. (Do not evaluate).
(c) spherical coordinates. (Evaluate the integral).
Transcribed Image Text:3. (Section 16.5) Consider 1 !!! x² + y² + z² by √3z x² + y². Set-up the triple integral using: (a) rectangular (Cartesian) coordinates. (Do not evaluate). dV where solid D is bounded above by x² + y² +2²=4 and bounded below (b) cylindrical coordinates. (Do not evaluate). (c) spherical coordinates. (Evaluate the integral).
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