104N/m و بلا بلا را با را با با لا مل ملا لایا رها 6 m am b)

Q: Find the moment of inertia with respect to y-axis the area in the first quadrant bounded by * y2 =…

A:

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: H.W 2/ Answer the following points i. Find the first three nonzero terms of Maclaurin series for the…

A:

Q: Present a second order differential equation. Identify the corresponding auxiliary equation.…

A: Given data: 2nd order differential equation.

Q: Force F = 1,600 N acts from A towards B. (a) Determine the moment of the force about point C in N…

A: Solution- F = 1600 NM = F→ x r→    = F.r sin θr→ = CA→Sin θ ⇒ angle between CA & AB = θMinimum…

Q: 1 2. +tanz= tan z sin z cos z

A:

Q: 1. Consider the integral 2nx g(x) dx. There is a function g(x) such that when u = In x the resulting…

A: Given, If u = Ln (x) then resulting integral is ∫2u du

Q: 28. State True or False. Let f(x) = x then number of solutions to f(x) =f(x) is zero. a) True b)…

A: If a function do not have any solutions at all then the function is said to have zero solutions or…

Q: THEOREMS ON DETERMINANTS Theorem 1: The value of the determinant remains the same if rows and…

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Q: Solve the Differential Equation using solutions to First ODE (separation, Homogenous, Exact DE,…

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Q: solve the given differential equations, using the method by Bernoulli

A: To solve the given differential equation (DE) using Bernoulli's method.   Given:dydx-xx2+1·y=xy…

Q: Prove the following relation

A: We know that,e=VVVSe=VVVS×VwVwe=VVVw×VWVSWe…

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: C, cos (wt) + C2 sin (cot where wis こ a parameter not to be eliminated. - a rin (x tb)

A:

Q: Let f(x, y) = e**~y. (a) Evaluate f(2, 4). (b) Find the domain of f. (c) Find the range of f.

A: a) To calculate value of function at (2,4) Put x=2 and y=4 in f(x,y)

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

A: In designing, applied math, and physical science, the Buckingham π hypothesis is a critical…

Q: 3. x? = Axy + By: A and B are arbitrary constants %3D

A:

Q: 1. (x+ + 2y)dx – xdy = 0 %3D

A: Given:- a differential equation as shown

Q: 3. Find a vector b that is four times as long as a i-j+k in the same direction as a.

A: Step 1

Q: Define and explain the terms of the Bernoulli’s equation

A: Bernoulli's theorem states that the sum of pressure energy, kinetic energy and potential or datum…

Q: detail the uniform distributed load

A: To determine the uniformly distributed load matrix

Q: Show that g(x) = 2x² + 3 - 3 has a real zero using the Intermediate Value Theorem.

A: g(x) has a root between 2 and 3.

Q: Simpson's 1/3 rule of integration is exact for all polynomials of degree not exceeding? 4 1

A: To find:-  Simpson's 1/3 rule of integration is exact for all polynomials of degree not exceeding

Q: g(x) = 2x2 +3-32

A: Let gx be a continuous function defined on a,b such that ga<s<gb  then there exist some x∈a,b…

Q: to y-axis the area bounded by * p2-4y+8 0, the lines x = 0 and x = 4, and the x-axis.

A:

Q: Determine whether given differential equation is exact. If it is, find the solution. (e – y cos…

A: For the given differential equation,

Q: Find the derivative of f (x) = (x3 - 10x2 + 8) ⁄ (x5 - 5x) .

A: Given values: f(x) = x3-10x2+8x5-5x

Q: Factors affecting the total head of Bernoulli's equation.

A: As per bernoulli theorem, the assumption are: The flow is non viscous and should be along the…

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: Vse Gaussian Elimination with pirohng to Solve su A+B +C = 2 YA +2B +C = | 9A+33+C=4

A: you can clearly understand if you follow the below solution

Q: Prove that AB=A(By)=B(Ay) Let A=xD+2 and B=xD-1

A: Solution: A = x D+2; B= x D-1 Multiplying A and B AB = ( x D + 2) (x D - 1)=x2 D2 + x D - 2…

Braced cuts

The braced cut is a method of providing lateral support to the soil in foundation trenches, to prevent the trenches from deformation by the caving in of soil and resisting it from moving laterally. During shallow excavation in firm soil, generally, slopes are provided to resist the caving in of soil. During shallow excavation in soft soil and deep excavation, the chances of caving in of soil increase. Hence, it becomes necessary to make a provision to resist the deformation of trenches due to caving in of soil. The braced cut is the method used for such conditions. The excavation using braced cuts is a bit uneconomical as compared to the traditional open-cut excavation method but provides better safety than the cut excavation method.