A container of fluid has two doors; door 1 is a horizontal door at the bottom, and door 2 is inclined at an angle to the horizontal, as shown in figure Q2. Both doors have a square cross-sectional area; door 1 has an area L x L, and door 2 has an area (2L) x (2L). The depth of the fluid is ho. Find the vertical force on door 1. Find the moment due to static pressure on door 1 about its hinge. The hinge is at the left of the door, as shown in the figure. Find the moment due to static pressure on door 2 about its hinge. The hinge is at the left of the door, at a depth ho, as shown in the figure. If the moment on door 2 is 4 times larger than the moment on door 1, find ho in terms of L and 8

A container of fluid has two doors; door 1 is a horizontal door at the bottom, and door 2 is inclined at an angle to the horizontal, as shown in figure Q2. Both doors have a square cross-sectional area; door 1 has an area L x L, and door 2 has an area (2L) x (2L). The depth of the fluid is ho. Find the vertical force on door 1. Find the moment due to static pressure on door 1 about its hinge. The hinge is at the left of the door, as shown in the figure. Find the moment due to static pressure on door 2 about its hinge. The hinge is at the left of the door, at a depth ho, as shown in the figure. If the moment on door 2 is 4 times larger than the moment on door 1, find ho in terms of L and 8

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter6: Beams And Cables

Section: Chapter Questions

Problem 6.18P: For the ladder in Prob. 6.17, find the internal force system acting on section 2, assuming that x <...

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