a cylindrical tank 90 cm high and 60 cm in diameter, open to the atmosphere, initially completely with water it is filled. Then, the drain plug located at the bottom edge of the tank is pulled out, so that the water it starts to empty from the tank in the form of a water jet with a diameter of 1.35 cm. The average of the water jet from the tank the output speed does not change approximately according to the correlation V=(2gh)1/2. Here in h tabk the height of the water from the center of the hole is the gravitational acceleration g. The level of water in the tank determine the time it will take to fall to a height of 60 cm from the base
a cylindrical tank 90 cm high and 60 cm in diameter, open to the atmosphere, initially completely with water it is filled. Then, the drain plug located at the bottom edge of the tank is pulled out, so that the water it starts to empty from the tank in the form of a water jet with a diameter of 1.35 cm. The average of the water jet from the tank the output speed does not change approximately according to the correlation V=(2gh)1/2. Here in h tabk the height of the water from the center of the hole is the gravitational acceleration g. The level of water in the tank determine the time it will take to fall to a height of 60 cm from the base
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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a cylindrical tank 90 cm high and 60 cm in diameter, open to the atmosphere, initially completely with water it is filled. Then, the drain plug located at the bottom edge of the tank is pulled out, so that the water it starts to empty from the tank in the form of a water jet with a diameter of 1.35 cm. The average of the water jet from the tank the output speed does not change approximately according to the correlation V=(2gh)1/2. Here in h tabk the height of the water from the center of the hole is the gravitational acceleration g. The level of water in the tank determine the time it will take to fall to a height of 60 cm from the base
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