Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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A horizontal prismatic beam 5 m long is fixed supported at the left end and propped at the right end. The beam carries a uniform load of 100 N/m from the fixed end to the right at a distance of 3 m. Use EI = 1 000 000 N.m^2. A.reaction at the propped end in KN. B.moment at the fixed end in N.m? C. rotation at the propped end in radian?
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- The beam shown in Figure Q.2 consists of a W610 × 140 structural steel wide-flange shape [E = 200 GPa; I = 1120 × 106 mm4]. If w = 64 kN/m and P = 126 kN , determine: Part A: The reactions at A, B, and D. Choose the reaction force at B as the redundant; therefore, the released beam is simply supported between A and D. a) Calculate the value of the deflection at point B due to uniformly distributed load w in the form ??=??????????? Note: EI will cancel out in further calculations. Enter the numerator in the answer box below in kNm3 to three decimal places. Assume the positive direction of deflection in the positive direction of v axis.arrow_forwardA hole is punched at A in a plastic sheet by applying a 540-N force P to end D of lever CD, which is rigidly attached to the solid cylindrical shaft BC. Design specifications require that the displacement of D should not exceed 15 mm from the time the punch first touches the plastic sheet to the time it actually penetrates it. Determine the required diameter of shaft BC if the shaft is made of a steel with G = 77.2 GPa and Tall = 80 MPa. D 500 mm 300 mm The required diameter of shaft BC is mm.arrow_forward1. Use the force method to calculate the redundant reaction of the indeterminate beam. E is constant, I varies as shown below. (40 points – Suggested time 45 minutes) 4 k/ft 5 k 50 k.ft 10 ft 5 ft 5 ft 5 ft 21arrow_forward
- 1. A 200mm x 300mm beam has a simple span of 8 meters. It is necessary to place a support at midspan because of the excessive deflection at the center in order to limit the deflection to 12mm and such that the moment at that point is zero. E = 13,800 MPa. a. Determine the load carried by the beam. Express your answer in N/m. b. Compute for the reaction at the support at midspan so that the beam will not deflect at its midpan. c. Find the bending stress of the beam so that it will not deflect at its midspan. W- N/m 4m Pz 200 mm RI 300mmarrow_forwardBeam AC is in equilibrium with loading 100 N at B shown in the figure when β = 45. Determine the unknown forces Ax and Ay at A in x and y direction and Rc perpendicular to the beam AC in y’ direction at C by using the equilibrium equations: ∑ ???= 0 ; ∑ ??y= 0; and ∑ ???= 0 where o is an arbitrary point. (you have three equations to solve three unknowns)arrow_forwardA non-prismatic beam ABC of different flexural rigidities as shown in figure is subjected to an external moment M at point B. This moment M causes slope at B to reduce to zero. The applied moment M is mang 21 5m 12 kN/m 2 m 10 kN I + 2 marrow_forward
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