An axial load of 900 KN is carried by a compound tube comprising of a steel tube and a brass tube. The internal and external diameter of the steel is 140 mm and 160 mm, respectively. While, the internal and external diameter of the brass tube is 160 mm and 180 mm, respectively. If the two tubes have the same length of 140mm, calculate the stresses and the load carried by each tube and the amount it shortens. Esteel = 2x10° N/mm? Ebrass = 1x10° N/mm?

An axial load of 900 KN is carried by a compound tube comprising of a steel tube and a brass tube. The internal and external diameter of the steel is 140 mm and 160 mm, respectively. While, the internal and external diameter of the brass tube is 160 mm and 180 mm, respectively. If the two tubes have the same length of 140mm, calculate the stresses and the load carried by each tube and the amount it shortens. Esteel = 2x10° N/mm? Ebrass = 1x10° N/mm?

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

Kindly show complete handwritten solution, if possible.
Mechanics of deformable bodies -Write complete solution
Determine the tensile strain Original length L = 500 mm Tensile deformation = 2.5 mm
answer this please asap. this 30 mins left in the tank
Help me with Solution, Need fast. Do not waste time. A steel beam is installed in a building when the ambient temperature is -12C. If the beam if fixed at it's ends (prevented from expanding/contracting), calculate the stress that will develop in the beam if the ambient temperature rises to +32C. State whether the stress is tension or compression. Assume E 200,000 MPa and \alpha L = 12x10-6 (/\deg C)
= Problem #2: A steel bolt with a diameter of 8 mm fits through an aluminum sleeve with and outer diameter do 13 mm and an inner diameter d; = 10 mm. The apparatus is snug-fit and stress-free at an initial temperature of 20° C. If the apparatus is slowly heated to 110° C, find the axial stress in the bolt and the sleeve, and state whether each is in tension or compression. You may ignore the thickness of the washers at either end of the sleeve. Aluminum Young's Modulus (GPa) 70 Coeff. Thermal Exp. (/°C) | 23×10-6 Steel 200 14x10-6
The rigid horizontal bar ABC of negligible mass is connected to two rods as shown in the figure. If the system is initially stress-free, calculate the temperature change that will cause a tensile stress of 90 MPa in the brass rod. Assume that both rods are subjected to the same change in temperature. Brass L=2 m A= 1200 mm E= 100 GPa a = 18,7 x 10-y°C B -2 m Соpper L=3 m A = 1500 mm E= 120 GPa a = 16.8 x 10-bj°C FIG. P2.108
An aluminum tube of outer diameter R, = 50 mm is heated such that it is mounted over a steel shaft of radius, R, = 30 mm as shown in the figure. The length I of member is 3 m. MT R Ri If a G, = 77.2 GPa G, = 27 GPa and torque of M- = 76 kN. m S appirec o rdICE TWISting in the memper Determine the maximum shear stress in the tube
The dimensions of the compressed air tank manufactured in the form of a cylinder are given in the figure. 6mm thick steelThe tank is manufactured by joining the plate with a helical weld at an angle of 30°. parallel to the weld seamSince the safe shear stress in the direction is 30 MPa, the maximum pressure that can be used in the tank is determined.calculate.
A flat steel bar, 28 mm wide by 2 mm thick and 1.7 m long, is bent by couples applied at the ends so that the midpoint deflection is 22 mm. Compute the maximum stress in the bar Use E = 230 GPa. Answer must be in MPa.
Solution plz
A rigid block is supported by three symmetrically spaced rods as shown. Two are made of steel and one is made of brass. Each rod has a cross sectional area of 8-in2. The block weighs 80,000-lb and all three post have the same length before loading. Solve for the normal stress experienced by each post when the brass rod is heated until the temperature increases by 20°F. Use: Esteel=29*103-ksi, Ebrass = 14.6*103-ksi αbrass = 9.8*10-6/°F.