A homogeneous circular gate AB (with a diameter of 1 m, inclined 30° from horizontal)hinged at A, automatically opens at a depth of 3 m as a result of the buoyancy offered by aconnected cylindrical buoy (weight of buoy = 409.51N). The buoy has a diameter of 1 mand a submerged depth of 2 m. lc = (pi)r¹/4 (specific weight of water = 9810 N/m³).The tension in the cable in Newtons is:1ma.7,295b.15,409c.15,000d.15,819The hydrostatic pressure force acting on thegate in Newtons is:a.3,852b.26,978c.19,262waterd.21,188BWA mercury-water (Shg=13.6) U-tube manometer has a gage difference of 500 mm. Thedifference in pressure in meters of water is:a. 6.3b.6.8c.0.5d.7.33mbuoy1m2m30ACircular gate

Name: A homogeneous circular gate AB (with a diameter of 1 m, inclined 30°
Uploaded: 2024-03-20T06:56:55.000Z
Channel: Bartleby
Description: A homogeneous circular gate AB (with a diameter of 1 m, inclined 30° from horizontal)hinged at A, automatically opens at a depth of 3 m as a result of the buoyancy offered by aconnected cylindrical buoy (weight of buoy = 409.51N). The buoy has a dia

Diameter of a gate AB, d=1 mGate inclined with horizontal, θ=30oDepth of water, H=3 mWeight of buoy,…

Engineering

Mechanical Engineering

A homogeneous circular gate AB (with a diameter of 1 m, inclined 30° from horizontal) hinged at A, automatically opens at a depth of 3 m as a result of the buoyancy offered by a connected cylindrical buoy (weight of buoy = 409.51N). The buoy has a diameter of 1 m and a submerged depth of 2 m. lc = (pi)r¹/4 (specific weight of water = 9810 N/m³).

A homogeneous circular gate AB (with a diameter of 1 m, inclined 30° from horizontal) hinged at A, automatically opens at a depth of 3 m as a result of the buoyancy offered by a connected cylindrical buoy (weight of buoy = 409.51N). The buoy has a diameter of 1 m and a submerged depth of 2 m. lc = (pi)r¹/4 (specific weight of water = 9810 N/m³).

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

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter8: Centroids And Distributed Loads

Section: Chapter Questions

Problem 8.141RP: The thin-walled cylindrical can with a spherical dimple weighs 0.2 lb. Determine the force P...

See similar textbooks

Similar questions

The thin-walled cylindrical can with a spherical dimple weighs 0.2 lb. Determine the force P required to push the can into water to a depth of 8 in. Use =0.036lb/in.3 for water.
. A buoy is a solid cylinder 0.30 m in diameter and 1.20 m long. It is made of material with a specific weight of 7.90 kN/m³. If it floats upright, how much of its length is above the water. Answer: H = Water y = 9806.6 N/m³ H d = 0.3m L = 1.2 m
The massless, 4-ft-wide gate shown in the figure below pivots about the frictionless hinge O. It is held in place by the 2000 lb counterweight, W. Determine the water depth, h. Consider "Ib" as the unit of force and the specific weight of water as y=pg=62.4 lb/ft'. Water Gate - Pivot O Width = 4 ft 2 It -3 ft
A trough whose cross section is a trapezoid is b = 4 m across at the bottom, a = 6 m across at the top, and 3 m deep. If the trough is filled to 1 m with water, what is the force due to water pressure on one end of the trough? с b (Hint: Using SI units, pg = 9800 N/m³.) (Use decimal notation. Give your answer to two decimal places.)
3
Asap
‏صورة من En.osama Al_Dhurafi
Solve please. Correct need
Need Solution through 15min
A rectangular gate (h = 3.5 m high, w = 5.5 m wide) is hinged at the top edge at A, which is a = 2.4 m under the water surface, and is restrained by a fixed ridge at B. Determine the hydrostatic force in kN in the horizontal direction exerted on the gate by the water. (water density 1000 kg/m^3 , g=9.81 m/s^2)
A certain weight of concrete (c = 25 kN/m³) must be attached to the outside bottom of a metal box having a volume of 0.1 m³ and SGbeam = 0.65. (a) What is the weight (N) of the metal box? (b) What must be the weight (N) of concrete to cause both to sink in water? (c) What is the volume (m³) of the concrete? (d) What is the combined buoyant forces (N) of the concrete and metal box?
A gate AB 4 ft long and 2 ft wide is held in position shown due to the spring whose constant is 96.0 Ibf/in. The spring is located compressed 1.5 ft in such a way as to keep the gate in equilibrium. Assume that on the gate (which moves through a circular sector BD as shown in Fig. figure), the force due to the spring is always horizontal. Determine the height d of the water.