The potential function of fluid flow motion is given by, p = log (x+c)²+y²1 lx-c)2+y²
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- Limitations on the Use of the Bernoulli Equation A two dimensional flow field is given by u=2y, v=x. (a) sketch the flow field. (b)Derive a general expression for the velocity and acceleration(x and y are in units of length L; u and v are in units of L/T). (c) Find the acceleration in the flow field at point A (x=3.5, y=1.2).Derive Equation 4.11. Start with Equation 4.10 and the assumption of Newtonian fluid. Also show that Q may be obtained by integrating vz(r) in Equation 4.13 using Equation 4.8.Calculate the forces acting on the system as equivalent force and you will know the coordinate on the AB direction with respect to point B.
- Bernoulli’s equation and represents the sum of velocity head, pressure head and the elevation head above: a. the bottom of the pipe. b. the arbitrary horizontal datum c. the center line of pipe d. the top of the pipelineAnswer a b and c with complete solution. Include free body diagramManning’s equation
- Determine the displacement at C and the slope at B. E = 200 GPa, I = 70(10°) mm” by using 1. the double integration method. 2. The conjugate-beam method. i need solutions in 40 minutes pleaseConsider the following steady, two-dimensional, incompressible velocity field: V-› = (u, ?)= (−ax2) i-› + (2axy) j-›, where a is a constant. Calculate the pressure as a function of x and y.Read the question carefully and give me right solution. Locate the centroid of the volume generated by revolving the area shown about the line AB. Use numerical integration.