Q1: Find the discharge through the pipeline in the Fig. for H= 10 m, as shown. Use minor loss coefficients for the entrance, elbows, and globe valve of 0.5, 0.9 (each), and 10, respectively. 1 150-mm-diam clean cast iron pipe H = 10 m + Water 20 °C 12 m Globe valve Standard elbows 30 m 60 m Square-edged entrance f for pipes=0.023

Q: •.. 300 mm H20 150 mmg 425mm CHg C13-6) A 150mm diameter venturi meter is installed in a 300mm…

A: Given data, Dia of pipe, d1=300 mm=0.3 mdia of throat, d2=150 mm=0.15 mmercury differential,x=425…

Q: Solve for the water discharges in cach steel pipe as shown in Figure 3. You may assume that the…

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Q: For the pipe network shown below, estimate the diameter of pipe DE, knowing that the flow at A = 200…

A: Data given Find : Diameter of pipe ED

Q: Probl Compute gage pressure at the center of pipe. For solution use: (a)British Unit, (b)Standard…

A: To Determine Gauge pressure in the centre of the pipe. a) In British unit ( psi ) b) In SI unit (…

Q: P+ 5pV² + pgz = C,

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Q: Two vats are connected by a submerged pipe with a square cross-section, as shown in Figure Q2. A…

A: h2 > h1 Let density of fluid be ρ

Q: Prob. # 3 (a): A 90° horizontal reducing elbow carries a flow of 12 cfs (i.e., cubic feet per…

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Q: Q4) Determine the required diameter of the pipe at A so that water flows through the pipes at the…

A: To determine the diameter of pipe A (DA) -

Q: 9 Suppose the pipe in the previous problem actually connects two reservoirs having a difference in…

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Q: For the system in the figure, calculate the distancevertical between the surfaces of the two…

A: Step 1:QStep 2: Step 3: Step 4:

Q: a) Please find the pressure difference between A and B (PA-PB or P₁-P₁ 7 b) Please calculate the…

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Q: Problem 4 Find the flowrate in each pipe. CH-130 300 gpm Pipe AB BD DC AC Diameter (in) Length (ft)…

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Fluid Materials

In general terms, anything that flows can be termed as a fluid. In other words, a fluid is any substance that cannot resist shear forces and deforms continuously under the application of external shear forces. Fluid materials differ completely from solid materials such as metals and alloys. For instance, if we consider two infinitesimally small cross-sectional areas of fluid materials and solid materials, and apply shear forces to these elements, both the elements will undergo deformation. Upon releasing the shear force, the element of the solid materials will regain its original orientation, but the element of the fluid materials will keep on deforming continuously under the action of the shear force.