5. The gage pressure of the air in the tank shown in figure below is measured to be 80 kPa. Determine the differential height (h) of the mercury column. (Assumptions: The air pressure in the tank is uniform; the density of water to be 1,000 kg/m³). Oil 80 kPa SG=0.72 Air ↑ 30 cm 75 cm Water D Mercury SG= 13.6

5. The gage pressure of the air in the tank shown in figure below is measured to be 80 kPa. Determine the differential height (h) of the mercury column. (Assumptions: The air pressure in the tank is uniform; the density of water to be 1,000 kg/m³). Oil 80 kPa SG=0.72 Air ↑ 30 cm 75 cm Water D Mercury SG= 13.6

Name: 5. The gage pressure of the air in the tank shown in figure below is
Uploaded: 2024-03-20T06:56:55.000Z
Channel: Bartleby
Description: 5. The gage pressure of the air in the tank shown in figure below is measured to be80 kPa. Determine the differential height (h) of the mercury column.(Assumptions: The air pressure in the tank is uniform; the density of water to be 1,000 kg/m³).Oil

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 8.122P: The 12-ft wide quarter-circular gate AB is hinged at A. Determine the contact force between the gate...

See similar textbooks

Similar questions

One side of the container has a 03-m square door that is hinged at its top edge. If the container is filled with water, determine the smallest force F that must be applied to the bottom edge of the door to keep it closed.
he gage pressure of the air in the tank shown in the figure is measured to be 65 kPa. Determine the differential height h of the mercury column.
The gage pressure of the air in the tank shown in Fig. is measured to be 80 kPa. Determine the differential height h of the mercury column.
The gauge pressure of the air in the tank shown in the figure is measured to be 56 kPa. Determine the differential height h of the mercury column.
A U-tube manometer is connected to a closed tank as shown in the following figure. Air pressure inside the tank is 3.45 kPa, and specific weight of the oil is 8.5 kN/m³. If the pressure at point A is 13.8 kPa, determine the depth of oil (z) and the differential reading (h) on the manometer
A cylindrical tank of 1.5 m diameter and height 0,75 m has a hemispherical dome. The tank contains oil of relative density 0.84. The dame is joined to cylinder position by four equally spaced bolts. If pressure gauge at point M, 0.3 m above base of tank read 50 kPa. Determine force each bolt.
A U-tube manometer is connected to a closed tank as shown. The air pressure in the tank is 0.25 psi and the liquid in the tank is oil (SG=0.6) . The pressure at point A is 1 psi. a. Determine the depth z (in feet) of oil in the tank. b. Determine the differential reading, h (in feet), on the manometer.
The gage pressure of the air in the tank shown is measured to be 50 kPa. Determine the differential height h of the mercury column
A 3 m diameter , 7 m long cylindrical tank is completely filled with water. The tank is pulled by a truck on a level road with 7 m long axis being horizontal. Determine the pressure difference in kPa between the front and back ends of the tank along a horizontal line when the truck decelrates at 4 m/s^2. ( WITH FREE BODY DIAGRAM)
A room in the lower level of a cruise ship has a 40-cm-diameter circular window. If the midpoint of the window is 2 m below the water surface, determine the hydro static force acting on the window, and the pressure center. Take the specific gravity of seawater to be 1.025
The U pipe in the figure has a diameter of 1 cm and stands in balance as shown in the figure. When 20 cm3 of water is added to the right arm and they come back to equilibrium, calculate the fluid levels in each arm. Take the relative density of mercury as 13.6 and the density of water as 1000 kg / m3.
Open tank (4.5 m long, 2.5 m height and 3 m wide) contains liquid (S-0.75) to height 1. m. If this tank is accelerated along its length on a horizontal truck at a constant value of 3.5 m/s, determine pressure at the bottom of the tank at front and rear edges (in kN/m). (take y=9.8 kN/m for water)