difference between finite element analysis and finite element method

Q: Double Integration Method to answer the problem

A: Given:- w=50mm maximum displacement=10mm E=10GPa To find:- h

Q: Č. Determine the solution set of the following equations using linear equations. 3. dy = (x – 3v)dx.…

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Q: This is a semi-graphical method in which the integration of the bending moment is carried out…

A: Answer:  Option (1) Area moment method.     is correct

Q: Q3: Consider a two degree of freedom bar elements as shown in figure. Using finite element method to…

A: Consider the free body diagram;

Q: Is it true that the coefficient of uniformity can be less than unity?

A: coefficient of uniformity

Q: 1. Which of the numerical differentiation methods do you prefer? Why? 2. Which of the numerical…

A: 1)Of all the numerical methods of differentiation, second derivative method for numerical…

Q: Solve example 10.4 using the virtual work method, assume By is redundant. 120 lb/ft 500 lb A AC B-…

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Q: Describe FOUR (4) basic assumptions upon the application of Bernoulli equation.

A: Bernoulli equation works on the principle of law of conservation of energy.  There are many…

Q: [100 lb 80 lb A + 2 ft 4 ft 3 ft B.

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Q: Why finite element solutions are superior to other numerical solution methods, explain with figures…

A: A finite element method is a numerical technique to find an approximate solution to a class of…

Q: A special case of kinematics that is refer to straight- line velocity. A rectilinear B) plane motion…

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Q: Using any Geometric Methods only: (Double Integration, Conjugate Beam, Area Moment) Determine the…

A: To determine the deflection at B.   To solve the given problem, we can use the Double integration…

Q: Q1: Difference between Finite element analysis and finite element methods ?

A: Everything we see around us, from roads, bridges, dams, sewage and pipeline systems, to buildings,…

Q: GIVEN FIGURE BELOW, EXPLAIN BRIEFLY HOW TO ANALYZE THE FRAME SHOWN

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Q: 1. Which method is used exclusively in fluid mechanics? a) Lagrangian method b) Eulerian method c)…

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Q: double integration method.

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Q: GIVEN FIGURE BELOW, EXPLAIN IN WORDS BRIEFLY HOW TO ANALYZE THE FRAME SHOWN.

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Q: Derive expression for mode shapes and frequencies of a uniform cantilever beam and determine the…

A: Mode shapes: The special initial displacements of a system that cause it to vibrate harmonically…

Q: 1. Integration by parts (IBP) is a technique that finds the integral of a product of functions in…

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Q: Use Newton-Raphson Method accurate

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Q: x = Cicos0 + C2sin0

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Q: Jacobi and Gauss-seidel methods only work if the coefficient matrix of a given system of linear…

A: Given, The Question is about two methods, Gauss and Jacobi- Both Jacobi and Gauss Seidel come under…

Q: Find the laplace transform of a given periodic functions; a) sawtooth function

A: Sawtooth function x1t=tut-ut-1ft=x1t+x1t-1+x1t-2+x1t-3 ..........taking laplace transform both…

Q: Test whether the following differential equations are exact and solve those that are. (1²+x²) dt+…

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Q: Every separable differential equation is exact. (A) True B) False

A: Separable differential equations are always exact if it has conserved quantity.   Order : Highest…

Q: 2. Which method is most commonly used in fluid mechanics for analysis? a) Langragian method b)…

A: b:Eulerian method

Q: Fluid Mechanics is the science that deals with fluid static and fluid Dynamic. (True/ False

A: Fluid mechanics deal with fluid . Fluid mechanics help in analysing fluid in static and dynamic…

Q: The main part of the expression essential in doing inverse Laplace transform is: Numerator…

A: The inverse Laplace transform is the transformation of a Laplace transform into a function of time.…

Q: Solve the system by analytical method. (ii)                Solve the system by numerical method.

A: Solution for system of linaer equation by analytical method A system of linear equation is solved by…

Q: What is the difference between the direct method and the method of weighted residuals for deriving…

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Q: Deflections of beams by double integration method with example

A: You must be aware of the beam equation : d2ydx2 = 1R = MEIEId2ydx2 = M We also know, M = moment, y =…

Q: Double Integration

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Q: (4D4 - 4D³ - 23D² + 12D + 36)y = 0

A: Solution attached below

Q: 20KN /m 20KN/m Zm im Im Sm

A:

Q: Discuss the importance of boundary layer approximation in finding the solution of fluid flow problem

A: A boundary layer is normally a thin layer of viscous fluid close to the solid surface of a wall in…

Q: Define Finite Element Method

A: The finite element analysis (FEM) is indeed a widely used technique for quantitatively calculating…

Q: y²x = 1 + Cy %3D

A: Given equation:

Q: 3- Consider laminar flow over a flat plate. The boundary layer thickness & grows with distance x…

A: the functional equation of bondary layer thickness isδ=ϕx, U, μ ρwhich  in its general formϕδ, x, U,…

Q: 7. Which of the following method is most commonly used in fluid mechanics for analysis? a) Eulerian…

A: Option a is correct.

Q: what method can be used to determine whether the calculated Forward-difference,…

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Q: Solve xy' – y = xky"

A: To solve the given differential equation.   Given: xy'-y=xkyn   The given differential equation is a…

Q: analysis-doing by matlab

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Q: integration

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Q: Employ stiffness matrix approach for the simply supported beam as shown in the figure to calculate…

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Q: With the same symbols as problem (2), is the equation v = /2gr dimensionally consistent?

A: KINDLY NOTE as per our guidelines we are supposed to solve the first question. Kindly repost the…

Methods of Finite Element Analysis

Finite element analysis (FEA) is an integral part of computer-aided engineering (CAE). The FEA is a posteriori tool that requires extensive understanding and expertise to master. It has been used in many complex engineering and real-life applications. It began as an extension of the matrix method in structural analysis. It was initially used as a tool for structural engineering applications alone. Finite element analysis has numerous applications in certain domains such as in structural engineering and bio-medical engineering.