Green Arrow is helping clean up some pollution from fracking. He fills a tank with the pollutants the result is a tank filled to a depth of 21.0 cm with brackish water on top of which floats a 56.1 thick layer of crude oil. Assuming that the density of the brackish water is 1.000 g/cm^ 3 and the density of the crude oil is 0.965 g/cm^ 3 what will be the gauge pressure (in kPa) at the bottom of the tank? Explain how you solved the problem involving a fluid-filled tank. Be sure to state what your known and unknown quantities are, what concepts were applied, and what equations were used!

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Green Arrow is helping clean up some pollution from fracking. He fills a tank with the pollutants the result is a tank filled to a depth of 21.0 cm with brackish water on top of which floats a 56.1 thick layer of crude oil. Assuming that the density of the brackish water is 1.000 g/cm^ 3 and the density of the crude oil is 0.965 g/cm^ 3 what will be the gauge pressure (in kPa) at the bottom of the tank? Explain how you solved the problem involving a fluid-filled tank. Be sure to state what your known and unknown quantities are, what concepts were applied, and what equations were used!
Green Arrow is helping clean up some pollution from fracking. He fills a tank with the pollutants;
the result is a tank filled to a depth of 21.0 cm with brackish water on top of which floats a 56.1 cm
thick layer of crude oil.
Assuming that the density of the brackish water is 1.000 g/cm3 and the density of the crude oil is
0.965 g/cm3, what will be the gauge pressure (in kPa) at the bottom of the tank?
Transcribed Image Text:Green Arrow is helping clean up some pollution from fracking. He fills a tank with the pollutants; the result is a tank filled to a depth of 21.0 cm with brackish water on top of which floats a 56.1 cm thick layer of crude oil. Assuming that the density of the brackish water is 1.000 g/cm3 and the density of the crude oil is 0.965 g/cm3, what will be the gauge pressure (in kPa) at the bottom of the tank?
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