A closed tank contains 0.5 m thick layer of mercury (specific gravity = 13.6) at the bottom. A 2.0 m thick layer of water lies above the mercury layer. A 3.0 m thick layer of oil (specific gravity = 0.6)
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- An open tank has 5.8-m depth of water, on top of that layer is 3.2-m depth of kerosene which has a unit weight of 8 kN/m³. Solve for the pressure at the bottom of the tank. (Draw the figure).Solve for the absolute pressure of oil at 10-m below its surface if the barometric reading is equivalent to 752 mmHg. Oil specific gravity = 0.75. An open tank has 5.8-m depth of water, on top of that layer is 3.2-m depth of kerosene which has a unit weight of 8 kN/m³. Solve for the pressure at the bottom of the tank. (Draw the figure).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.
- The liquid depth is 5m and its specific gravity is 0.90. What is the pressure at the point below the liquid surface?A hollow circular plate of 2m external diameter and 1m internal diameter is immersed vertically in water such that the center of the plate is 4m deep from water surface. Find the depth of the center of pressure of the plate.At a certain temperature, water rises inside 0.10in diameter capillary tube. How high will it rise if the wetting angle is zero and the surface tension is 0.005 lb/ft?
- A 1 x 1 x 1 meter tank is 50% filled with oil (sp. gr. = 0.82) and the remaining is water. When it is translated vertically upward at 5.10 m/s2, the pressure at the bottom is:COMPUTE THE CAPILLARY RISE IN mm. OF PURE WATER AT 10^0 C EXPECTED IN A 0.8 mm θ TUBEA large, open cylindrical tank is 18.0 feet deep having a radius of 7.00 feet is layered with 6.00 feet of water (SG = 1.00) 8.00 feet of oil (SG = 0.650) and 4.00 feet of mercury (SG = 13.6). Compute the pressure (psi) at the bottom of each layer
- The open tank filled with a liquid in full as shown in the figure below has the height of h = 6.00 m. The inclined angle of the inclined wall is = 45.00 °. The width (perpendicular to the screen) of the inclined wall is w = 20.00 m. The specific weight of the liquid is = 9.81 kN/m3. (3) For the inclined wall, determine the vertical depth to the center of pressure._________ (m)A cylindrical tank 2m in diameter and 15 meters high is filled with liquid Z. A pressure gage at elev 10 m at the side of the tank reads 105 kPa. another gage at elev 6m reads 138 kPa. compute the (a) specific weight of the liquid and (b) density of the liquid.A 4.1 m diameter tank having equal layers of water, oil(SG=0.87), and another liquid with SG=1.74, with each layer is 0.84 m in height is being observed. Find the gage pressure(in kPa) at the bottom of the oil layer.