2.1 A rectangular plane surface is 2m wide and 3m deep. It lies in vertical plane in water. Determine: 2.1.1 the total pressure and position of centre of pressure on the plane surface when its upper edge is horizontal and coincides with water surface. 2.1.2 the total pressure and position of the centre of pressure on the plane surface when its upper edge is horizontal and 2.5 m below free water surface.

International Edition---engineering Mechanics: Statics, 4th Edition
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ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter8: Centroids And Distributed Loads
Section: Chapter Questions
Problem 8.121P: One side of the container has a 03-m square door that is hinged at its top edge. If the container is...
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QUESTION 02
2.1
A rectangular plane surface is 2m wide and 3m deep. It lies in vertical plane in
water. Determine:
2.1.1 the total pressure and position of centre of pressure on the plane surface
when its upper edge is horizontal and coincides with water surface.
2.1.2 the total pressure and position of the centre of pressure on the plane surface
when its upper edge is horizontal and 2.5 m below free water surface.
2.2
A rectangular pontoon is 5 m long, 3 m wide and 1,3 m high. The depth of
immersion of the pontoon is 0.8 m in sea water. If the centre of gravity is 0,6 m
above the bottom of the pontoon. Determine:
2.2.1
The meta-centric height.
Transcribed Image Text:QUESTION 02 2.1 A rectangular plane surface is 2m wide and 3m deep. It lies in vertical plane in water. Determine: 2.1.1 the total pressure and position of centre of pressure on the plane surface when its upper edge is horizontal and coincides with water surface. 2.1.2 the total pressure and position of the centre of pressure on the plane surface when its upper edge is horizontal and 2.5 m below free water surface. 2.2 A rectangular pontoon is 5 m long, 3 m wide and 1,3 m high. The depth of immersion of the pontoon is 0.8 m in sea water. If the centre of gravity is 0,6 m above the bottom of the pontoon. Determine: 2.2.1 The meta-centric height.
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