4-53. Solve Prob. 4-52 by considering the beam to be cantilevered from the support at A.
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A: Find: Member forces by method of members
Q: Q1: Draw the axial (normal) diagram for the member shown below.
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A: please refer handwritten solution
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Q: formulae
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Q: 3. Compute for the force at members BD, CD and DE of the Warren Truss Shown:
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Q: can u pls show me me how you solve this question in the matlab
A: ωn=km=4600001650ωn=16.69 rad/s XY=100-12%XY=0.88 XY=1+2ζr21-r22+2ζr2
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Q: The beam shown in the image is subject to distributed and point loadings. 1.2 m 0.6 m -2 kN/m 1.2 m…
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- The centrifuge shown in the figure rotates in a horizontal plane (the x-y plane) on a smooth surface about the z axis (which is vertical) with an angular acceleration a. Each of the two arms has a weight w per unit length and supports a weight W = 2B/L at its end. Derive formulas for the maximum shear force and maximum bending moment in the arms, assuming b = L/9 and c = L/10.8:25 3 all 70% i MENG250 - Pract.. / 4-7. If the moment produced by the 4-kN force about point A is 10 kN m clockwise, determine the angle 0, where 0° ses90°. 3 m 0.45 m 4 kN 2Based on Problem 4-9 from the textbook. The cable exerts a force P at the end of the crane boom. Determine the position of the boom so that force P creates a maximum moment about point O. What is this moment? Unique Values for Each Student: A P= 5.4 KN x= 11.5 m Y = 6-8 m P B 0 1'm O M IMI 1
- A 7 m long steel shaft weighing 250 kg is supported at points A and B as shown in the figure. If the weight of the shaft acts at point G, determine the moment of the weight about point A in Cartesian form. Assume the point G is located at the coordinates (1m,3m,1.5m) & if the support at B creates a reaction force Bx and By as shown, determine these reaction forces. Assume B is located at 3 m from the origin O along the z-axisProblem Statement Based on Problem 4-151 from the textbook. The pipe assembly is subjected to the action of a wrench at B and a couple at A. Simplify this system to a resultant wrench and specify the locaiton of the wrench along the axis of pipe CD, measured from point C. F = 42.8 N 0.6 m X Z C 0.8 m (60k) N 0.25 m {-401) N B 0.25 m - Fi 0.3 m 0.7 m V-60k) N A 0.3 m Fi 0.5 m D yTwo forces P and F are acting on xy plane, if P = 400 lb is passing thru a point (1,3) pointing up to the right at a slope 3:4 and F = 300 lb passing thru point (2,3) directed down to the right at a slope 3:2. Determine the moments about A(6,3) and at B(5,0) Show solution, formula and the FBD and pls write legible
- Problem Statement Based on Problem 4-151 from the textbook. The pipe assembly is subjected to the action of a wrench at B and a couple at A. Simplify this system to a resultant wrench and specify the locaiton of the wrench along the axis of pipe CD, measured from point C. F=31.7N 0,6 m. 0.8 m A(60k) N 0.25 m (-401) N B CO 0.25 m -Fi 0.3 m -60k) N 0.3 m 0.7 m- Fi 0.5 m -DProblem Statement Based on Problem 4-61 from the textbook. Determine the magnitude of the moment of the force F about the base line AB of the tripod. a=3.6m b=0.6m F= 40i -25j -80k 2.5 mConsider the two beams shown in the figures. Which beam has the larger maximum moment? First, find support reactions: then plot axial force (N), shear (V), and moment (M) diagrams for both beams. Label all critical N, V, and M values and also the distance to points where N, V. and/or M are zero.
- The shear-force diagram for a beam is shown in the figure. Assuming that no couples act as loads on the beam, determine the forces acting on the beam and draw the bending-moment diagram.A simple beam AB supports two connected wheel loads 3P and 2P that are a distance d apart (see figure). The wheels may be placed at any distance x from the left-hand support of the beam. (Assume P = 12 kN, d = 2 m, and 1 = 15 m.) (a) Determine the distance .y that will produce the maximum shear force in the beam, and also determine the maximum shear force Vmax. (b) Determine the distance v that will produce the maximum bending moment in the beam, and also draw the corresponding bending-moment diagram.Find expressions for shear force V and moment M at x = L/2 of beam BC. Express V and M in term s of peak load intensity q0and be a m length variable L.