Solve for the smallest moment of inertia I of the beam so that its maximum deflection does not exceed the limit of 1/360 of the span length (L/360). E= 200GPa Choices: a) 5256(10^6)mm^4 b) 6552(10^6)mm^4 c) 6255(10^6)mm^4 d) 5625(10^6)mm^4

Q: For the given shape, please: (a) Find Ix and (b) Compute the centroid of the shape and then obtain…

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Q: The cantilevered beam shown below is subjected to a vertical load P at its end When E is 70,000 MPa,…

A: δmax is the maximum deflection of the beam P is the vertical load = 5728 N L is the length of the…

Q: Problem 2: For the following cross-section, compute l assuming the centroid of the entire cross…

A: It is asked to compute the Moment of Inertia, Ix for the given cross section  Given centroid of the…

Q: W = 30 K/m L= 3m E- 18GPA;b=200 mm %3D d: 400 mm

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Q: discuss the procedure on how to determine deflection using the following method: a. finite…

A: To discuss the procedure to determine deflection using the:a. finite difference methodb. conjugate…

Q: The maximum deflection for the cantilever beam below is more than 0.03m.Use Macaulay’s method of…

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Q: For the frame shown below, where: L-5 m q=6 kN/m P=17 KN Compute the displacement at D in mm…

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Q: Determine the Maximum Deflection of the beam in millimeters unit. Use the Virtual Work Method.…

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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.