Insulated concrete forms (ICFs) are becoming more and more common for a variety of reasons including the desire to build more energy efficient "green" structures. Instead of using temporary forms like lumber to hold poured concrete in place until it has cured, an ICF is essentially a rigid lightweight foam container for a poured wall that is left in place permanently, providing an added layer of insulation. See the basic layout of the system in Fig. 4.56. The form, of course, needs to provide adequate strength to contain the wet concrete (sg =
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Applied Fluid Mechanics (7th Edition)
- example 1.A 30-m long dam retains 9m of water as shown in the figure. Find the total resultant force acting on the dam and the location of the center of pressure.arrow_forwardCalculate the total force exerted on the outside of a circular submarine window of diameter 30-em at a depth of 1200 meters.arrow_forwardA plate in the shape of a trapezoid with 4ft wide at the top and 2ft wide at the bottom and 3ft deep is submerged vertically with top 1ft deep above the surface of the liquid, find the force due to liquid pressure.arrow_forward
- An open tank has a vertical partition and on one side contains gasoline with a density of 700 kg/m' and a depth of 4 m is shown in figure 2. A rectangular gate that is 4m high and 2m wide (into the paper) is hinged at one end forms the partition. Water is slowly added to the left-hand side of the tank (which is initially empty). At what depth (d) will the gate start to open?arrow_forwarda cylinder that is 500 mm in diameter and 2.0 m long has a specific weight of 535 N/m3 . It is held down into position with a cable attached to the sea floor. At this location, the sea is 500 m deep and the cylinder is to held in a fully submerged position just 3 m above the sea floor. FInd the resulting tension in the cable.arrow_forwardFrom basics (by integration) determine the forces acting on one side of a surface kept vertical in water as shown in Fig. below:arrow_forward
- A tank, shaped like a cone has height 8 meters and base radius 3 meters long. It is placed so that the circular part is upward. It is full of water, and we have to pump it all out by a pipe that is always leveled at the surface of the water. Assume that a cubic meter of water weighs 10000 N, i.e. the density of water is 10000 N/m3. How much work does it require to pump all water out of the tank? Enter the exact value of your answer.arrow_forwardTask 1:A dam is used to store water, and a rectangular gate which is hinged at its bottom edge is usedto control the flow as shown in figure 1. For this gate, width = 1 m (in the direction of the page), α = 65°, h1 = 1 m, and h2 = 5 m. a. Describe the forces acting on the gate and the center of pressure.b. Determine the resultant force and the position of the center of pressure on the gate.c. What is the maximum gate mass that is needed for it not to fall?d. Show yc, yR, hc, hR, FR, and W on the free body diagram.arrow_forwardAssume two connected alveoli having radius 0.5 mm and 0.25 mm, respectively: A. If the surface tension is that of water (= 0.070 N m-1), calculate the transwall pressure for the two alveoli using LaPlace’s Law. (P = 2T/r, where T is surface tension and r is the radius) B. If surfactant lowers the surface tension to 0.028 N m-1, what would the pressure be? C. Why surfactant can stabilize alveoli (e.g., preventing them from collapsing). Include 1 example of a synthetic surfactant used to treat respiratory distress syndrome of the newborn.arrow_forward
- The quarter circle gate BC in Fig. is hinged at C.Find the horizontal force P required to hold the gatestationary. Neglect the weight of the gate.arrow_forwardA storage vat full of oil is in the form of a frustum of a cone 2m diameter at the top 4m diameter at thebottom and 3m high. It has two steel hoops one at each end. What is the force in the bottom hoop?arrow_forwardPlease help me with this question: A tank of water has a trap door inclined at an angle θ to the horizontal, as shown in Figure Q4. The door is square, with a length and width of ?, and the hinge of the door is a depth h0 below the surface. The water is stationary and has a density, ρ. a) Find the horiztonal force on the door due to static pressure b) Find the vertical force on the door due to static pressure c) Find the moment on the door hinge due to static pressured) The weight of the door induces a anti-clockwise moment, ??, which acts to stop the door from opening. Find the h0 such that the static pressure is large enough to open the doorarrow_forward
- Principles of Heat Transfer (Activate Learning wi...Mechanical EngineeringISBN:9781305387102Author:Kreith, Frank; Manglik, Raj M.Publisher:Cengage Learning