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Unformatted text preview: (Problem 2-4, specially assigned) Compute the time needed to empty a fully-filled spherical tank of inner radius R and leaking constant is k . Also, please compute the time to drain the top hemi-sphere with the same parameters R and k . Of course, in the latter case, the hole is at the equator of the sphere. (Problem 2-5, specially assigned) A giant mouse cage that allow M=1000 mice to survive for long term, i.e., the containing capacity is M=1000 . Now, we assume the population of nice follows the logistics equation with a constant k=5 and the initial population ܲ ൌ 100 . Compute the time when you would have 200, 300, 500 mice....
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This note was uploaded on 08/08/2010 for the course AMS 361 taught by Professor Staff during the Fall '08 term at SUNY Stony Brook.
- Fall '08