From the given beam, determine the moment at point A. The unit for Force is in Newton(N) and Length is in meter(m). F=1,645 M-3,887 P-5,992 Note: 1. Input the numerical value of your final answer in the box provided do not include the unit.. 2. Use 2 Decimal Places in your final answer. 3. If your answer is negative, include the negative sign in inputting to the box provided. A 2 m F 3 m M 2 m P 5 3 A 4 2 m 9

From the given beam, determine the moment at point A. The unit for Force is in Newton(N) and Length is in meter(m). F=1,645 M-3,887 P-5,992 Note: 1. Input the numerical value of your final answer in the box provided do not include the unit.. 2. Use 2 Decimal Places in your final answer. 3. If your answer is negative, include the negative sign in inputting to the box provided. A 2 m F 3 m M 2 m P 5 3 A 4 2 m 9

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

in the system shown, determine the value of the force f if the coefficient of friction between the body and floor is 0.41. P is 264.87N
Please help me solve the figure using Three Moment Equation
Use the Castigliano’s theorem to determine the displacement of point C and slope of point D of the beam made from steel. I = 245 in4Express your answer in inches.
A cylinder having a mass of 250 kg is to be supported by the cord that wraps over the pipe. Determine the smallest vertical force F needed to support the load if the cord passes (a) once over the pipe, β = 180°, and (b) two times over the pipe, β = 540°. Take μs = 0.2.
Using the Castigliano's Theorem, determine the displacements at the free end of the beam shown in the figure. Modulus of Elasticity E = 29 x 10⁶ psi, and Area Moment of Inertia I = 4250 in². a. Determine the vertical deflection at C (in inch). Use negative sign if the deflection is downward. Include the unit of measurement. Use 3 decimal places only. b. Determine the slope at C (in radians). Use negative sign if the slope is counter clockwise. Include the unit of measurement. Use 5 decimal places only.
1. Use the Macaulay/singularity functions to obtain a formula for the bending moment M. 2. Use this to get a formula for Elv as a function of x, including two constants of integration Cp and C2 3. Determine the values of C and C and write out Elvin terms of P, L and a. 4. If a = L/3 what is the maximum value of -Eiv/Pa?? Write it as a positive number in the box, to two decimal places. (PLEASE ANSWER ASAP AND CORRECTLY! THANK YOU)
The tongs are used to grip the ends of the drilling pipe P.Determine the torque (moment) MP that the applied forceF = 150 lb exerts on the pipe about point P as a function of θ.Plot this moment MP versus θ for 0 ≤ θ ≤ 90°.
Consider the beam shown in (Figure 1). EIEI is constant. Use the conjugate-beam method. Part A: Determine the slope at B measured counterclockwise from the positive x axis. Express your answer in terms of some or all of the variables E, I, P, and a. Part B Determine the displacement at C measured upward. Express your answer in terms of some or all of the variables E, I, P, and a. Enter positive value if the displacement is upward and negative value if the displacement is downward.
The bending moment M of a beam is given by dM = −ω(l−x), where ω and l are constants. Determine dx(x−k) M in terms of x given: M = 12ωl2 when x = 0.
Given a cantilever beam of length L=2.8meters. The left support “A” is free while the right end “B” is fixed. With constant EI=19000 KN-m2 A downward concentrated load of 54KN is applied at “A”. Using Double Integration Method (DIM) with origin taken at point A where 0 ≤ x ≤ L, calculate the first constant of integration, C1? Express your answer in KN-m2 in 2 decimal places.
Determine the moment produced by vector F1 about the segment of the pipe parallel to the x-axis. Show all your work. Show your final answer in vector form. Please see the figure in the following picture.
A cylinder having a mass of 250 kg is to be supported by the cord that wraps over the pipe. Determine the largest vertical force F that can be applied to the cord without moving the cylinder. The cord passes (a) once over the pipe, β = 180°, and (b) two times over the pipe, β = 540°. Take μs = 0.2.