Find the total mass of a mass
Chapter 10, Problem 10.1.141(choose chapter or problem)
Find the total mass of a mass distribution of density \(\sigma\) in a region T in space. (Show the details of your work.)
\(\sigma=1+y+z^{2}, T\) the cylinder \(v^{2}+z^{2} \leqq 9\), \(1 \leqq x \leqq 9\)
Text Transcription:
sigma
sigma = 1 + y + z^2, T
v^2 + z^2 leqq 9
1 leqq x leqq 9
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