When can you say that a SERIES or SEQUENCE converges? Prove it using mathematical approach.

Q: Find the distance of the line x+y=5 to the point (2,5). Draw the graph.

A:

Q: (Civil Engineering Mathematics) * Gradient of a Scalar Field. Directional Derivative How does…

A: Gradient describes the amount of change that occurs as you move from one location to another (such…

Q: 1. State the major ideas of RMR and Q system, and tell their differences. (

A: Rock Mass Rating system(RMR) is also known as Geomechanics Classification.

Q: Time or space headway is a measure of the microscopic .flow model True O False

A: 2Q) Introduction : The time between two cars passing a spot is known as the time headway. The…

Q: A and B are two points located on a sloped ground (see the figure below). The coordinates of A and B…

A: KINDLY NOTE, as per our guidelines we are supposed to solve the first three questions in a multipart…

Q: Determine whether given differential equation is exact. If it is, find the solution. 3y (x² – 1) dx…

A: First we have to check whether it is exact or not by doing partial differentiation which is done as…

Q: what is the first step in finding the inverse Laplace of the given function?

A: First, factors should be determined for the denominator to find the inverse laplace of the given…

Q: Define integer ambiguities.

A: Answer The integer ambiguities are used in GPS & GNSS surveys.

Q: Find a root of an equation f (x) = x³ – x – 1 = 0 until the estimated error ɛa falls below a Ec =…

A: There are many different method to calculate roots of the given quadratic problem each style has…

Q: A car as viewed from the front is overlaid onto a sheet of graph paper with horizontal and vertical…

A: Area of triangle=12×b×h  where, b= breadth of the triangleh= height of the triangle   area of…

Q: Explain briefly the continuity equation by illustrating a diagram.

A:

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: The following equation is dimensionally homogenous: Acceleration = (velocity)2/(area)1/2 Group of…

A: We have, Acceleration =velocity2area

Q: Problem #8 A (m) E D Y (N) 2 m F X (N) |C 2 m A В

A: Determine force in all members of truss?

Q: Give 5 examples of derivative of logarithmic functions with solution

A: Example 1 :y = x In xSo, dydx=dxdx(In x ) + xddx(In x )dydx=Inx +1Example 2:Y = x In x -xSo,…

Q: -y°dx – 6x*dy + x*dy(3+) : = 0

A: Homogeneous are found out by the solving the equation in such a way that variables are free from any…

Q: 1. Discuss a laboratory experiment in Civil Engineering that uses Curve Fitting to represent data.

A: INTRODUCTION- For effective foundation design with a suitable method of soil improvement, the…

Q: Solve the differential Equation. Please show complete solution.

A: DIFFERENTIAL EQUATIONS:

Q: What must be true in order to ADD two matrices?

A: The correct answer is Dimension/ size must be equal

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

A:

Q: how you develop a model  i) Creation of geometry ii)Standard fixities in Plaxis.

A: (i) Creation of geometry: Graphical input of geometry models: The input of soil information,…

Q: Give 2 examples of skewness and kurtosis and how to solve i

A:

Q: Define Logarithm of Time Method.

A: Logarithm of Time Method is especially useful when the secondary compression (creep) is important.

Q: What is the determinant formula for calculating the cross product of two vectors relative to the…

A: 10.

Q: 72 30 72°45'72°15' 14°45 72 30 144 25 14*55 70'5 82'15' 70*55' 82°30'

A: Given data :

Q: Kinematics is the study of dynamics for causes of movement. True False

A: Kinematics is the study of dynamics concerned with description of movement. The statement is False.

Q: .Give two examples related to civil engineering on the following topics. 2. APPLICATION OF…

A: The inverse functions of the basic trigonometric functions, cosine, sine, tangent, secant,…

Q: Why is important to know differential calculus?

A: Differential calculus is a branch of calculus in mathematics that examines the rates at which…

Q: area of cross section using numerical techniques

A: Given: Depth y at distance x of river x y 0 0.00 2.5 20.90 5 30.40 7.5 39.90 10 49.40…

Q: Discuss with the help of any two practical examples how Navier–Stokes equations are used to…

A: The Navier–Stokes conditions numerically express protection of energy and preservation of mass for…

Q: Where to use the topics in Numerical Solutions to CE Problems. Such as Laplace/Inverse Laplace Power…

A: Laplace and Inverse Laplace similarly vector analysis, geotechnical and fluid mechanics, especially…

Q: Give 2 examples of skewness and kurtosis and how to solve it

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Q: ntroduce the importance of gradation curve

A:

Q: Which of the following expressions is NOT a solution to the differential equation xy/" – 3/ = 0?

A: Hello dear this is the solution of your problem The answer is found to be Only y=2x is not the…

Q: 1. The continuity equation is based c premise of- a) Law of conservation of energy b) Law of…

A: principle of conservation of mass Option B

Q: x³ dx – 2xy?dx + 3ey³dy = 0

A:

Q: What is the method of least squares and why is it u

A: The method of least squares: The least squares approach is a type of mathematical regression…

Q: 9) у' — 5у — Зе* — 2х + 1

A:

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…

Q: Kindly solve as fast as possible.

A: slope angle in this figure tan θ =1.5/1 θ=62.566°   ∅ is not given so we assume ∅ value approx 0°…

Q: How to write The simpson’s Equation ?

A:

Beams

In structural engineering, a beam is a component made of a variety of materials (including steel alloys, and wood) that can resist loads applied laterally to the beam axis. Members, elements, rafters, shafts, and purlins are all terms used to describe beams.