Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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A propped cantilever beam has flexural rigidity EI = 2.5 MN•m2. When the loads shown are applied to the beam, it settles at joint B by 5 mm. Find the reaction at joint B.
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- Q1/ For the simply supported beam shown, draw Free Body Diagram and find the reactions at the supports (Neglect the thickness of the beam). W=4 kN/m 5 kN 3 4 2.5 m - 1.5 marrow_forward3. For the loaded beam shown below, solve for the reactions at point A (a roller) and point B (a pin joint). 30 KN 3 m + 1 m 4 m 3arrow_forward6. As shows in the picture, the two ends of shaft are fixed, the torsion stiffness GI, is constant. Request the support moment at the two ends of shaft (A and B). effo B (b)arrow_forward
- Answer should be : Mo : 189.3 lb ft, O = 18.5 lb at 248 from positive axesarrow_forwardPlease writte Answer by hand Thank Youarrow_forwardA beam, which is fixed at one end, is acted upon by a distributed load (the curve is a continuous cubic curve) as shown in the figure. Calculate the reactions at the support. Include proper signs (with right, up and counterclockwise assumed to be positive for X, Y and the moment) 300 N/m y = kx3 %3D 300 N/m 4 m 3 m Ry (in N) = ? R,(in N) = ? M* (in N) =?arrow_forward
- 2. For the simply supported beam shown below, a. Find reactions at A and D b. Sketch the V-M diagrams. IA ت am E IB am 2m 2m F 14 N 10 KN C am TAarrow_forwardA continuous beam supports loads as shown in the image. Determine the support reactions using the three-moment method. Consider that the stiffness of the beam is constant throughout.arrow_forward4. The box beam is made of an elastic-perfectly plastic material for which the yield 250 MPa. Draw the residual stress distribution in the beam after the elastic-plastic moment, Mep = 548.5 kNm, is applied and then released. It can be shown that under the applied moment, the flanges (260 mm × 30 mm) yield, while the webs (2 x 200mm x 30mm) show linear elastic behavior. The moment of inertia and plastic section modulus of the section are given below: I = 247.48 x 106 mm4; Z, = 2394000 mm³ stress oy = y 30 mm 30 mm 200 mm 200 mm 30 mm 30 mmarrow_forward
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