A open tank 5 m, long, 2 m deep and 3 m wide contains oil of relative density. 0.9 depth of 0.9 m if the tank is accelerated along its length on a horizontal track at a constant value of 3 m/second, square determine the new position of oil surface

A open tank 5 m, long, 2 m deep and 3 m wide contains oil of relative density. 0.9 depth of 0.9 m if the tank is accelerated along its length on a horizontal track at a constant value of 3 m/second, square determine the new position of oil surface

Name: A open tank 5 m, long, 2 m deep and 3 m wide contains oil of relative
Uploaded: 2024-03-20T06:56:55.000Z
Channel: Bartleby
Description: A open tank 5 m, long, 2 m deep and 3 m wide contains oil of relative density. 0.9 depth of 0.9 m if the tank is accelerated along its length on a horizontal track at a constant value of 3 m/second, square determine the new position of oil surface.

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 8.86P: Determine the volume of the concrete arch dam.

See similar textbooks

Similar questions

M1 U5: Use the general solution in determining the total hydrostatic force acting on the submerged curved surface. Please provide the complete UNITS ANALYSIS, USE OF CORRECT CONVERSION RATIOS and DIAGRAMS in your hand-written solution. INCOMPLETE/NO SOLUTION means NO CREDIT. Encode your FINAL answer in the space provided after each question. A curved surface is formed as a quarter of a circular cylinder with R = 0.75 m as shown. The surface is w 3.55 m wide. Water stands to the right of the curved surface to depth H = 0.60 m. seawater 0.60 m (SG = 1.03) %3D 0.75 m Determine the magnitude and direction of the horizontal component of the hydrostatic force (in N) acting on the gate. Indicate the direction by putting an R for right and L for left after your numerical answer. Your answer
Fifteen gallons of hydraulic oil weigh 108.7 lb. What is the specific weight γ in units of lb/ft3? Select all that apply. (Note: 1 gal = 0.1337 ft3)
a) A 1.4 mm diameter tubing is inserted into an unknown liquid with a density of 960 kg/m3. The liquid rises by 3 mm in the tube, giving a contact angle of 15° with the tube surface. Determine the fluid's surface tension.
5.Capillary rise in the glass tube used for measuring water level is not to exceed 0.5 mm. Determine its minimum size, given that surface tension for water in contact with air = 0.07112 N/m.
2. Calculate the resultant force on the submerged rectangular window in the vat below due to the fluid pressure. Indicate its direction and locate the center of pressure on the diagram (Vweter = 9810 N/m'). %3D 2 m 1.5 m 2 m t0.75 m 1.75 m Oil (s.g. = 0.80) 45
Given that the weight density of water is 9810 N/m3, calculate the fluid force (in Newtons) on a rectangular 1.1m 2.7m flat plate submerged horizontally in water at a depth of 4m. Give your answer correct to two decimal places without the units. Round your answer to 2 decimal places.
The density of an oil is 760 kg/m^3. determine the specific gravity of the oil. Fluid question.
An open cylindrical vessel 1.2 m in diameter and 2.1 m in height is filled up with water to 2/3 of its height. Calculate the amount of water (in m³) that is spilled when the vessel is rotated at a constant rotational speed to 75 RPM. Hint: volume of a paraboloid is equal to one-half volume of a cylinder. Round your answer to 2 decimal places.
Given that the weight density of water is 9810 N/m3, calculate the fluid force (in Newtons) on a rectangular 1.6m cross times 2m flat plate submerged horizontally in water at a depth of 4m. Give your answer correct to two decimal places without the units. Round your answer to 2 decimal places.
At what depth below the surface of the oil, relative density 0.83 will produce a pressure of 100 kN/m2. What depth of water is this equivalent to? Depth of oil in meters Answer for part 1 Depth of water is this equivalent to Answer for part 2
A plate in the shape of an isosceles triangle with base 1 m and height 2 m is submerged vertically in a tank of water so that its vertex touches the surface of the water. Calculate the total fluid force F on a side of the plate. (The density of water is p = 103 kg/m3 and the gravitational acceleration g is 9.8 m/s2. Round your answer to two decimal places.) F = Ду 1
A glass tubing consist of 5 vertical stems which are 500 mm apart connected to a single horizontal tube. The tube is filled with water to a depth of 500 mm in the vertical stems. How fast should it be rotated about an axis through the middle stem to just zero the depth of water in that stem? Ans: o = 42.3 rpm %3D