Water circulates at 20 °C (p = 1000 kg/m3) in the form of *Y* of the following figure. The flow rate (inflow) in section 1 is 5300 N/s, and the speed in section 3 is 5 m/s. Calculate: a) the speed in section 1, b) the flow Mass in Section 3, c) the speed in section 3

Q: ē + 9;2- Tank 2 Tank 3 Tank 1 A, + h A2 + hz Az + h3

A: Solution of first part is formed by forming differential equations for each tankThe laplace…

Q: Two pipes of diameters d1 and d2 converge to form a pipe of diameter d. If the liquid flows with a…

A:

Q: For pressure-driven laminar flow between two horizontal infinite parallel plates separated by a…

A:

Q: Answer is given, just give the solution

A: The objective of the question is to find the horsepower being given up by the water to the turbine…

Q: Water flows from the rectangular outlet as shown in the figure. Estimate the flow rate per unit…

A: Given that, H = 2 m, h=80 cm, the flow rate per unit width has to be determined.

Q: Notice in the figure, a free jet falling from a nozzle of triangular cross section. After it has…

A: Given: The entrance of the nozzle is in triangular shape with length sides l=0.19 ft. The exit…

Q: Three pipes are connected in series. The first pipe has a diameter of 503 mm and a length of 611 m.…

A:

Q: A cylindrical container with a massless and frictionless piston is filled with water up to a height…

A:

Q: Problem 1: Water at 60°C flows at a rate of 0.015 m³/s from the reservoir through the pipe system…

A: To Determine 1. If flow is laminar or turbulent inside the pipe 2. The energy loss, b, due to…

FEA for Dynamic Problems

Finite element analysis or FEA is a computational tool that evaluates the approximate solution for a particular engineering problem. The tools provided by FEA help to evaluate the solutions of partial differential equations (PDEs) computationally following a numerical approach. Solutions of the PDEs can also be performed by following traditional algebraic approaches, but when the problem gets towards the complex side, it becomes very tedious and almost impossible to arrive at the solutions. In such cases, the FEA fulfills the purpose by evaluating the equations following multiple time steps and iterations. The more the time steps and iterations, the more accurate the solution. The solution plotted by FEA analysis and mathematical approaches varies asymptotically.