Q14: A 3-m-diameter vertical cylindrical milk tank rotates at a constant rate of 12 rpm as shown in Figure H2.7. If the pressure at the center of the bottom surface is 130 kPa, determine the pressure at the edge of the bottom surface of the tank. Take the density of the milk to be 1030 kg/m. Answer: Phottom, edge= 132 kPa Figure: H2.7 Free surface R ho
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- Please answer completelyQ2 Water rises to level E in the pipe attached to tank ABC D in Fig. 3-4. Neglecting the weight of the tank and riser pipe, (a) determine and locate the resultant force acting on area AB, which is 8 ft wide; (b) compute the total force on the bottom of the tank; and (c) compare the total weight of the water with the result in (b) and explain the difference. to 12 A = 1.0 fr? 6' IC 20' Fig. 3-4A rectangular plane surface b = 4 m and d = 3 mlies in water such a way that its plane make an angle of 60⁰ with the free surface of water.Determine the total pressure force and position of center of pressure, when the upper edge is 2m below the surface.
- A multifluid container is connected to a U-tube, as shown in the figure. For the given specific gravitles and fluid column heights. determine the gage pressure at A. Also determine the height of a mercury column that would create the same pressure at A. The column heighth of oil is 86 cm. The specific gravitles are 1.26 for glycerin and 0.90 for oll. We take the standard density of water to be Pw=1000 kg/m³ and the specific gravity of mercury to be 13.6. h 35 cm 18 cm Į Oil SG-0.90 Water Glycerin SG-1.26 90 cm 15 cm The gage pressure at A is kPa. The height of a mercury column that would create the same pressure at A is cm.An 8-in.-diameter piston is located within a cylinder that is connected to a 0.5-in.-diameter inclined-tube manometer as shown in the figure. The fluid in the cylinder and the manometer is oil (specific weight = 57 Ib/ft3). When a weight, W, is placed on the top of the cylinder, the fluid level in the manometer tube rises from point (1) to (2). How heavy (in Ib) is the weight? Assume that the change in position of the piston is negligible. W 6 in. (2) (1) Piston Oil 30°A 12.5 kg block of metal measuring 12.0 cm by 10.0 cm by 10.0 cm is suspended from a scale and immersed in 5.60 cm below the surface of the water. Scale a b (a) What are the magnitudes of the forces (in N) acting on the top and on the bottom of the block due to the s significant figures.) Frop N N Fbottom (b) What is the reading of the spring scale (in N)? N (c) Show that the buoyant force equals the difference between the forces at the top and bottom of the block. ( II
- Topic: Fluid Statics and its ApplicationsDon't copy ,Solve it fast.ELABORATE Try to work on the following problem: m 25m A swimming pool has a width of 4 m and a side profile as shown. 8 m Determine the resultant force U4.1 A. Determine the magnitude that the water exerts on walls AB and DC, and on the bottom BC, using the hydrostatic panel equations. Determine also its direction and location. U4.2 B. Resolve the problem using the pressure-prism concept. Draw and label the pressure diagrams completely. Determine the magnitude of the hydrostatic force, its direction and location C. Compare your answer in A and B. (on side AB, 122.625 kN →)
- A 10000 litre water tank is placed on a building roof and filled to capacity. The empty tank has a mass of 550kg. It is supported on 4 feet, each of which is a 300 x 300 mm steel plate. What is the pressure exerted by each plate, in Pa? (Round your answer to 2 significant figures)i need the answer quicklyThe figure below shows a container filled with a liquid of density p up to a height of 4R. The container is of unit width into the plane of the screen and AB is half a parabola with a height of kR and a base of R. Determine the magnitude and direction of the horizontal component F# of the hydrostatic force acting on the curved surface AB if k= 3, R = 0.5 m, p = 1000 kg/m³ and the gravitational acceleration g = 9.81 m/s². Note that F is positive if it acts towards the right and is negative if it acts towards the left. Geometric properties of a half-parabola are also given below. FH 1. [17.8419375, 18.9455625 kN. 4R h m/00 b Liquid Р X Half-Parabola BR 9 A KR A = bh |xc=bh³ yy,chb³ = 15