Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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- Problem 1. The gauge pressure of the air in the tank shown in the figure below is meası red to be 65 kPa (fluids’ densities as follows: PH20 = 1000 Kg , Poil = 742 Kg/m³, Phg = 13650 Kg/m³). Determine the differential height а) h of the mercury column Oil 65 kPa Determine the resultant force per b) unit depth acting on the quarter of circumference (radius R=15 cm) at the left bottom corner of the tank. 75 cm Air Water |30 сm h - Mercury H%3D75 cmarrow_forwardThe gate shown in Figure 5 has a mass of 225 kg/m normal to the screen/page and is normal to the page.It is supported by a counterweight made of concrete (Specific gravity = 2.5). If θ = 30o, determine the minimum mass(in air) of the counterweight per unit length of the gate (into the page) required to keep the gate in equilibrium asshown. Neglect the weight of the arm required to hold the counterweight.arrow_forward2. There is a liquid having density of Np below a liquid of density p (N is an unknown constant). A piston of a rectangular cross section (width H into the page) is attached to a completely submerged sphere of density e/3 and volume 4/2H3, with a pulley attachment as shown in the figure. The piston surface has a 45° angle with respect to the horizontal direction and a 90° angle with the pulley cable. It is measured that the within the piston is atmospheric. pressure (a) Identify all the forces applied to the piston surface, and mark them on a free body diagram. Accurately indicate their points of action. (b) Evaluate N if all the forces applied to the piston surface balance. Air P/3 2H g Piston surface Np Harrow_forward
- Consider a 16ft-long canoe (A-E) shown in Figure 3.1 with two individuals positioned at B and D. respectively. Assume that the buoyant force of the water (po) is uniformity distributed over the length of the canoe as shown below. The weight of the person at B is 200 lb. Assume that the canoe does not move and is in equilibrium. a) Determine the weight of the person at D (Reminder: The canoe is in equilibrium and perfectly horizonal). b) Determine the amplitude of po c) Using the results from parts a) and b), draw the shear and bending moment diagrams between A and E (i.e., along points A, B, C, D, and E). 30- W₁ = 200 lb 8 ft Figure 3.1 5 ft W 8 E Po 8 ftarrow_forwardA semicircular, hinged gate separates two fluids on either side of a partition. Part (a) of the figure shows the geometry of the gate, and part (b) of the figure shows the whole system in side view. The radius of the gate (4 m) is equal to the height of the fluid on the right side of the gate (fluid 2), and the specific weight ratio of the fluids is γ2/γ1 = 1.5. At what height, h, will thegate just start to open?arrow_forward1. A cylinder of diameter 1.5 m and length 3 m is located in the edge of an oil tank as shown in the figure. The cylinder and the wall are smooth and the cylinder is in equilibrium. Calculate (a) The horizontal contact force of the wall. (b) the weight of the cylinder in kN. oil, p = 800 kg/marrow_forward
- Question 1 A 1.2 m x 1.2 m square gate located in the vertical side of an open tank is pivoted about the frictionless hinge as shown in Figure Q1 where h is depth in meter. A horizontal force P, is required to keep the gate from rotating. (a) Determine the magnitude of the hydrostatic force acting on the square gate in terms of h. (b) Determine the location of the hydrostatic force acting on the square gate in terms of h. (c) Determine the moment of the hydrostatic force acting on the square gate in terms of h with respect to an axis which coincides with the hinge. (d) Determine the depth h for the situation when P=0. (e) If the water in the open tank is replaced by oil, would the depth h increase, decrease or remain unchanged for the situation when P=0? State the reason. Given that the specific weight of oil is 8.95 kN/m³. Note: Force P is not needed to solved part (a), (b) and (c). water h 0.7 m hinge —— Figure Q1 1.2 m gate Continued...arrow_forwardAs shown in Figure 2.1, liquid of density pis trapped by a gate ABC of unit width into the plane of the page. The gate is hinged at C, and consists of a vertical section AB of length H and an inclined section BC also of length H inclined at an angle with respect to the horizontal. Obtain an expression for the force P required to hold the gate in position. Neglect the weight of the gate and friction in the hinge. Some geometric properties of a rectangle are provided in Figure 2.2, where the symbols have their usual meanings. |6|2 b y + X C Figure 2.1 b N|O 2 Rectangle H H P a Area A = ba 2 C: Centroid a 1xx,c= |yy,c= 1 12 1 12 ·ba³ ab³arrow_forwardProblem: Use a unit length for the gate, determine the height h (m) in fluid 2 in the figure below if the weightless triangular hinged gate is in equilibrium in the position shown. Assume y₂ = 1.5 ₁ Triangular Gate 1m Fluid 1 45° Hinge Fluid 2arrow_forward
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