Q3 (a) A spherical shell is immersed in water. The density of the spherical shell is 1650 kg/m³. If the inner diameter and outer diameter are equal to 5 cm and 6 cm, respectively. Assuming that the inner part of the shell is a vacuum, calculate the percentage of the shell's total volume that would be submerged. (b) A truck is used to carry a cubical water tank and accelerates from 0 to 90 km/h in 10s. The side length of water is 3 m, half filled with water and open to the atmosphere at 100 kPa. Determine the maximum pressure in water.

Q3 (a) A spherical shell is immersed in water. The density of the spherical shell is 1650 kg/m³. If the inner diameter and outer diameter are equal to 5 cm and 6 cm, respectively. Assuming that the inner part of the shell is a vacuum, calculate the percentage of the shell's total volume that would be submerged. (b) A truck is used to carry a cubical water tank and accelerates from 0 to 90 km/h in 10s. The side length of water is 3 m, half filled with water and open to the atmosphere at 100 kPa. Determine the maximum pressure in water.

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Description: Q3 (a)A spherical shell is immersed in water. The density of the spherical shell is 1650kg/m³. If the inner diameter and outer diameter are equal to 5 cm and 6 cm,respectively. Assuming that the inner part of the shell is a vacuum, calculate theperc

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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Question

Q3 (a)
A spherical shell is immersed in water. The density of the spherical shell is 1650
kg/m³. If the inner diameter and outer diameter are equal to 5 cm and 6 cm,
respectively. Assuming that the inner part of the shell is a vacuum, calculate the
percentage of the shell's total volume that would be submerged.
(b)
A truck is used to carry a cubical water tank and accelerates from 0 to 90 km/h in
10s. The side length of water is 3 m, half filled with water and open to the
atmosphere at 100 kPa. Determine the maximum pressure in water.

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