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A uniform cylindrical pop (soda) can of mass 0.140 kg is 12.0 cm tall and filled by 1.31kg of pop (soda). Small holes are drilled in the top and bottom to drain the pop (soda).
1) What is the smallest value of h that occurs while the can is draining?
2) What are the maximum and minimum values for h (i.e. what is h when the can is full and empty)?
3) What is the height h of the center of mass of the system (system= the can and its contents) as a function of the x, where x is the height of the pop (soda) level remaining within the can?
algebracially prove thata b a c b c a b a b c a bno truth table is
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