Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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- Q2: The pin-coected structure shown in figure below consists of a rigid member BED and three steel rods (E- 200 GPa). Each of the rods AB and CD has a 200 mm cross-sectional area and rod EF has a 625 mm2 cross-sectional area. If a load of P- 36 KN is applied at E, determine: (a) the change in length of rod EF. (b) the stress in each rod. 300 mm P-36 kN 300 mm 400 mm * 500 mmarrow_forwardThe shaft is made of A992 steel. It has a diameter of 0.7 in. and is supported by bearings at A and D, which allow free rotation. The shear modulus of elasticity for the material is 11 × 10³ ksi. 2 ft < 5 of 7 Part A B 2.5 ft > 60 lb-ft C 3 ft O 60 lb-ftarrow_forwardThe assembly shown in figure below consists of a light rigid bar AB, pinned at O, that is attached to the steel and aluminum rods. In the position shown, bar AB is horizontal and there is a gap, A = 5 mm, between the lower end of the steel rod and its pin support at C. Compute the stress in the aluminum rod when the lower end of the steel rod is touch to its support. A 0.75 m Steel A = 250 mm E = 200 GPa *i* O 1.5 m Aluminum L = 2m A = 300 mm' E = 70 GPa B Darrow_forward
- etermine the elongation of a 0.5-in, dianeter sterl bar The elastic modulus of the steel bar is 27000 kar. 2000 Ib 10 ftarrow_forwardThe brass wire has a triangular cross section, 2mm on a side. The yield stress for brass is Ty= 208 MPa. Gbr= 37 GPa. Determine the maximum torque to which it can be subjected so that the wire will not yield and the angle of twistarrow_forwardA rod is composed of 3 segments shown in the figure and carries the axial loads, P1=120KN and P2=50KN. If the walls are rigid, determine the stress of bronze, aluminum, and steel in MPa.arrow_forward
- Handwritten Asap.arrow_forwardThe pin-connected assembly consists of aluminum rods (1) and (2) and steel rod (3). The aluminum rods each have a diameter of 11 mm and an elastic modulus of E = 78 GPa. The steel rod has a diameter of 16 mm and an elastic modulus of E = 200 GPa. Assumea = 4.1 m, b= 1.2 m, and c= 1.2 m. What is the magnitude of load P that is necessary to displace point A 12 mm to the left? a (1) (3) A B (2) Answer: P = i kNarrow_forward1/2 Problem 1: Two solid cylindrical rods AB and BC are welded together at B and loaded as shown in. If the stress must not exceed 14OMPA in either rod, determine the smallest allowable value of the diameter of rod AB and ВС. 300mm B 40 kN 250mm - d2 30 kNarrow_forward
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