Applied Statics and Strength of Materials (6th Edition)
6th Edition
ISBN: 9780133840544
Author: George F. Limbrunner, Craig D'Allaird, Leonard Spiegel
Publisher: PEARSON
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Textbook Question
Chapter 20, Problem 20.15SP
Calculate the circumferential and longitudinal tensile stresses developed in the walls of a cylindrical steel plate boiler. The diameter of the boiler is
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Chapter 20 Solutions
Applied Statics and Strength of Materials (6th Edition)
Ch. 20 - Prob. 20.1PCh. 20 - Calculate the tensile stresses developed...Ch. 20 - Calculate the internal water pressure that will...Ch. 20 - Calculate the wall thickness required for a 1.25...Ch. 20 - A spherical gas container, 52 ft in diameter, is...Ch. 20 - Calculate the tensile stresses (circumferential...Ch. 20 - 20.7 A gas is to be stored in a spherical steel...Ch. 20 - 20.8 The longitudinal joint in an -ft-diameter...Ch. 20 - A spherical steel tank, 15 m in diameter, is to...Ch. 20 - 20.10 A closed cylindrical tank for an air...
Ch. 20 - Prob. 20.11PCh. 20 - For the following computer problems, any...Ch. 20 - For the following computer problems, any...Ch. 20 - Calculate the circumferential and longitudinal...Ch. 20 - 20.16 A welded aluminum alloy cylindrical pressure...Ch. 20 - Prob. 20.17SPCh. 20 - 20.18 A spherical tank is to hold of gas at a...Ch. 20 - 20.19 A closed cylindrical air-compressor tank is ...Ch. 20 - 20.20 A cast-iron pipe, ft in diameter, is...Ch. 20 - 20.21 A steel pipe located in a hydroelectric...Ch. 20 - 20.22 Calculate the tensile stresses...Ch. 20 - 20.23 A -ft-diameter steel pipe is made...Ch. 20 - 20.24 Rework Problem, changing the joint...Ch. 20 - 20.25 A piece of -in-diameter pipe of -in, wall...Ch. 20 - 20.26 A vertical cylindrical steel tank, open at...
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- A typical stainless steel cylindrical vessel is shown. The inside diameter of the tank is 48.0 in. and the wall thickness is 0.75 in. The tank is pressurized to 1.10 ksi. Determine the hoop stress in the wall of the tank.arrow_forwardThe tank shown in the figure shown is fabricated from a steel plate. a. Determine the maximum longitudinal stress caused by an internal pressure of 1.2MPA if the steel plate has a thickness of 10mm. b. Determine the maximum circumferential stress caused by an internal pressure of 1.2MPA, if the stress plate has a thickness of 10mm. c. Determine the minimum thickness plate which maybe used if the stress is limited to 40MPA and the internal pressure is 1.5MPA. 1400 mm 400 mm 600 mmarrow_forwardDefine the main difference between thick and thin cylinders and give an example for each type of cylinder Derive the expression of longitudinal stress, o, for a closed thick cylinder which has inner radius, R₁ and outer radius, R₂ and subjected to internal pressure only. Figure Q3 shows a cross section of composite cylinder that is made by shrinking a tube of 330 mm internal diameter and 50 mm thick over another tube of 330 mm external diameter and 50 mm thick. The radial pressure at the common surface, after shrinking is 180 MPa. Suppose the compound cylinder is subjected to an internal fluid pressure of 1200 MPa, determine; i) the hoop stresses at inner radius and outer radius of inner cylinder, ii) the hoop stresses at inner radius and outer radius of outer cylinder. Ro P Figure Q3 R₁arrow_forward
- The pressure tank shown is fabricated from 1/8-in steelplate. Calculate the allowable internal pressure if thecircumferential and longitudinal stresses are limited to20 ksi and 10 ksi, respectively.Answer: p= ___________________arrow_forwardA cylindrical tank steel pressure vessel 200mm in radius and 4.0m in length, is subjected to an internal pressure of 3.0 MPa. Determine the thickness of tank (nearest mm) if the following stresses are not to be exceeded: tangential stress of 45 MPa and longitudinal stress of 30 MPa. and also show the free body diagramarrow_forwardFor the thin-walled pressure vessel subjected to an internal pressure of 150 psi and as shown below, calculate the longitudinal and transverse stresses. Assume length as L ft and wall thickness as in. 8 2 ft 2.5 ftarrow_forward
- DESIGN Situation No. 1 – A pressure vessel 360 mm in diameter it to be fabricated from steel plates. The vessel is to carry an internal pressure of 6 MPa. 1. What is the required thickness of the plate if the vessel is to be cylindrical and the allowable steel stress is 120 MPa. 2. What is the required thickness of the plate if the vessel is to be spherical and the allowable steel stress is 120 MPa. 3. If the vessel to be fabricated is cylindrical using 12 mm thick steel plate, what is the maximum internal pressure that the vessel can carry if the allowable steel stress is 60 MPa.arrow_forwardA cylindrical steel pressure vessel 400 mm in diameter with a wallthickness of 20 mm, is subjected to an internal pressure of 7.875 MPa.Calculate the tangential stress in the steel.arrow_forwardA 28mm diameter round steel bar is 0.4m long. It is placed concentrically within a brass tube which has an outside diameter of 40mm and an inside diameter of 30mm. The length of the brass tube exceeds that of the round steel bar by 0.12mm. Rigid plates are placed on the ends of the tube through which an axial compressive force is applied to the compound bar. Determine the compressive stresses in the bar and tube due to force of 60 kN. Use 200 GPa for modulus of elasticity of steel and 90 GPa for modulus of elasticity of brass.arrow_forward
- A compound cylinder is made by shrinking a jacket with an outer diameter of 200 mm on a hollow cylinder with diameter of 100 mm and 150 mm. When the compound cylinder is subjected to an internal pressure of 35MNm-2, the maximum circumferential stress in both cylinders is the same. Calculate the maximum stress developed at the internal diameter of the jacket.arrow_forwardA steel gas bottle 2 m long with a diameter of 250 mm and a 3 mm wall thickness is pressurized to 3 MPa. Determine the stresses. help plzarrow_forwardA steel tube of 200 mm external diameter is to be shrunkonto another steel tube of 60 mm internal diameter.The diameter at the junction after shrinking is 120 mmbefore shrinking on, the difference of diameters at the junctionis 0.08 mm. Calculate the radial pressure at the junctionand the Hoop stresses developed in the two tubes aftershrinking on.Take E = 2 x 10³ N/mm²arrow_forward
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