: Determine the amount of deflection at free also the maximum deflection. Use W = 35 kN/m, M = 15 kN-m, E = 10 GPa & I = 6.0x10^-4 m^4 1.2m M -1.0m W 1.2m O 0.8m 1.0m - end and

Q: 30 k A 12 ft 24 ft

A:

Q: 1. f(t) = sin(4t + 3

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Q: 2. Find a root of an equation f(x) = (x^3) -x-1 ,using Newton Raphson method.

A: we will apply the formula of Newton Raphson and iterate till we get one single answer in iteration.

Q: The moment diagram by parts of a couple is: 3rd degree curve Rectangular triangular 2nd degree curve

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Q: b) f(t) = 2 sin 3t cos 3ª c) f(t) = sinh %3D 3

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Q: Find The Fourier series for the function defined by -n < x<0 f(x) = {" X + us

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Q: Use laplace transform to solve the given initial-value problem

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Q: solve accurately with steps

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Q: Find the Inverse Laplace transform of the following. You may use the table, where applicable. Show…

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Q: Find the area of the region with green color in figure below using double integral with a vertical…

A: Given data    We have to calculate the area of the region with green colour

Q: rite the difference between felixiblity method and stiffness method

A: STIFFNESS METHOD  FLEXIBILITY METHOD This method is applicable to statically determinate as…

Q: A P C Using Double Integration Method, find: a) Equation of the Elastic Curve Slope at point C b) c)…

A: To find slope and deflection at point C

Q: 13. A sufficient condition for convergence of the Jacobi method is that the system of equations is…

A: Jacobi method is used to find the solutions of a Diagonally dominant matrix .

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: Q.2 A uniform, single-span steel beam ABC is simply supported at A and Cand carries loads as…

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Q: 8.14 Apply the step-by-step method to form n-groups from the variables Q, D, h/L, p, p, and g.…

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Q: egrate the equation below using Four-Point Gauss Quadrature betwe dy = 0 to y = 2.5. Hint: this is a…

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Q: Determine the horizontal displacement (mm) of joint C. 300 lb. 300 lb. 13 ft 0080 B 5 ft 12 ft 13 ft…

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Q: 1. (x+ + 2y)dx – xdy = 0 %3D

A: Given:- a differential equation as shown

Q: Example 2 Find the kaplace transform of periodic function defined. by fe= 4/₂ fo f(t+3) = ft 0<t<3

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Q: Find the laplace transform for the equation f(x) = 3e^-5

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Q: 2. 3.0 -0.5 0.6 1.5 4.5 6.0 4. 4 4 5 -3 1 2 -9 2 -1 5 1.

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Q: *-4x If f(x): Solve to find lim f(x)?

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Q: detail the uniform distributed load

A: To determine the uniformly distributed load matrix

Q: 0.3 0.6 0.9 1.2 1.5 1.8 °f(x)c f(x) 0.5 0.6 0.8 1.3 2 3.2 4.8

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Q: This Method is an approximation method to find the roots of the given equation by repeatedly…

A: There are many methods to find the approximate roots of an equation  Bisection method Newton…

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: B my and M

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Q: Suppose w = ÷ x = cos? t, y = sin? t, z = dw Evaluate at t = 3, by using the Chain Rule dt

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Q: [10 12 0] 2 2 4. Find the inverse of the matrix0 8 using the Gauss-Jordan method. 4

A: Concept: In Gauss Jordan method for finding inverse of matrix we apply only row operation for find…

Q: A is an mxn matrix. Write a Matlab command to get a matrix B such that it consists of the squares of…

A: Enter the matrix Am*n Enter the command B=A.^2 TYPE "B=" OR TYPE disp(B)

Q: Parts AB, BD, DF, and FH have A=4.0 s of your calculations in a table so that lass example). B D F

A:

Unit Conversion

Standard units are also called SI units. SI units are used for measuring a physical quantity satisfying certain conditions. There are two types of units: fundamental units and derived units. Fundamental units are physical quantities that are independent, that is, they do not depend on other quantities like mass, length, or time. There are plenty of quantities in our lives which need to be measured and compared. Measuring is the comparison of a particular physical quantity with its reference value. A unit is a measure of a fixed physical quantity. A physical quantity is the product of a unit and the numerical value we need to compare with.