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Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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8. Lost in the Equations 2. A rectangular container is initially one-third full of water, and an empty cylindrical bucket of mass m = 150 g is initially floating in it. Now, Franco turns the faucet on, which deposits water into the bucket with a constant mass rate o = 63.1 g/s. As expected, the water level of the container rises. After some time, the top of the bucket eventually reaches the water level of the container and the water level of the container decreases sharply. The bucket then sinks to the floor of the container and is completely submerged. You are given that the water has density p = 1025 kg/m³. The cross-sectional areas of the rectangular container and the circular bucket are A = 100 cm² and a = 49.0 cm² respectively. If the faucet doesn't stop flowing, find the rate by which the rectangular container's water level increases before the sharp decrease in water level.
Transcribed Image Text:8. Lost in the Equations 2. A rectangular container is initially one-third full of water, and an empty cylindrical bucket of mass m = 150 g is initially floating in it. Now, Franco turns the faucet on, which deposits water into the bucket with a constant mass rate o = 63.1 g/s. As expected, the water level of the container rises. After some time, the top of the bucket eventually reaches the water level of the container and the water level of the container decreases sharply. The bucket then sinks to the floor of the container and is completely submerged. You are given that the water has density p = 1025 kg/m³. The cross-sectional areas of the rectangular container and the circular bucket are A = 100 cm² and a = 49.0 cm² respectively. If the faucet doesn't stop flowing, find the rate by which the rectangular container's water level increases before the sharp decrease in water level.
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