A 60mm diameter shaft is subjected to an axial force of 10kN. The collar of the shaft (A) has a diameter of 100mm, and is supported by a rigid steel support. a. Determine the axial stress in the shaft. b. Determine the bearing stress between the collar (A) and the support. c. Determine the maximum shear stress between the collar and shaft. 2.5 mm 60 mm 100 mm 10 kN 2.5 mm 15 mm

A 60mm diameter shaft is subjected to an axial force of 10kN. The collar of the shaft (A) has a diameter of 100mm, and is supported by a rigid steel support. a. Determine the axial stress in the shaft. b. Determine the bearing stress between the collar (A) and the support. c. Determine the maximum shear stress between the collar and shaft. 2.5 mm 60 mm 100 mm 10 kN 2.5 mm 15 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

Related questions

Q: Bulk Modulus is defined as the ratio of: 1. Shear strain to shear stress 2. Volumetric stress to…

A: Bulk modulus is an extension of young's modulus to three dimension. Bulk modulus is denoted by…

Q: Define the following material behavior and provide one example of each. Sup-port your answer with…

A: Answer a) Answer Elastic Behavior of a material When the load is subjected to a load its shows the…

Q: QUESTION 1. otension =24 MPa, ocompression =30 MPa, M=?

Q: Strength of Materials Question A rectangular steel bar of size 100 mm x 25 mm x 20 mm has strains in…

A: Given data- A rectangular steel bar- Size 100 mm×25 mm×20 mm, Strains in x, y & z directions-…

Q: After

A: This portion of the problem asks that we compute the elongation of the brass specimen. The…

Q: Problem 7.1. The aluminum bar (cross section 3 cm x 3 cm) shown the figure below is loaded to its…

A: Procedure: To find the elongation of the bar first we need to find the linear strainε. Then…

Q: 7. What causes tensile strength? 8. What are the three different ways tensile strength is measured?

A: This question is from Strength of materials.

Q: A 32-mm rebar with a gauge length of 200 mm was subjected to tension to fracture according to ASTM…

A: It is required to determine the stress in the rebar. Here, P is the load and A is the area of the…

Q: 2-6 A specimen of steel having an initial diameter of 0.503 in was tested in tension using a gauge…

A: Given, D = 0.503 in L = 2 in

Question

Textbook: Strength of Materials

Please provide step by step solution.

Draw a Free Body Diagram

A formula sheet is provided for your reference.

A 60mm diameter shaft is subjected to an axial force of 10KN. The collar of the shaft (A)
has a diameter of 100mm, and is supported by a rigid steel support.
a. Determine the axial stress in the shaft.
b. Determine the bearing stress between the collar (A) and the support.
c. Determine the maximum shear stress between the collar and shaft.
2.5 mm
60 mm 100 mm
10 kN
2.5 mm
15 mm

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

This is a popular solution!

SEE SOLUTION Check out a sample Q&A here

Step 1

Step 2

Step 3

Step 4

Trending now

This is a popular solution!

Step by step

Solved in 4 steps with 1 images

SEE SOLUTION Check out a sample Q&A here

Similar questions

A compound steel (G = 70 GPa) shaft consists of a solid 59-mm-diameter segment (1) and a solid 39-mm-diameter segment (2). The allowable shear stress of the steel is 76 MPa, and the maximum rotation angle at the free end of the compound shaft must be limited to φC≤ 4.6°. Assume L1=0.6 m and L2=1.0 m. Determine the magnitude of the largest torque TC that may be applied at C. Express your answer in N-m rounded to three significant digits.
Four steel bars jointly support a mass of 20 Mg. Initially the temperature is 200C. Bars A and D have a cross-sectional area of 500 mm2. For bars B and C, the cross-sectional area is 400 mm2. Determine the elongation of bar A when the temperature becomes 600C. Also, find the axial stress developed in bar C. Use E = 200 GPa and α = 11.7 x 10-6 m/ ( m0C ).
Determine the stress components (shear and normal) acting on the plane AB. solve applying Morh circle
The plastic tube is subjected to a torque of 150 N X m. Determine the average shear stress in the tube if the mean dimension a = 200 mm. Each side has a thickness of t = 3 mm. (The answer is 1.25 MPa)
Question 1. The plane NN' makes an angle 0=30° with respect to the cross section of theprismatic bar shown in Figure. The dimensions of the rectangular cross section of the bar are 3cmx6cm. Under the action of an axial tensile load P, the normal stress of NN' plane is ơn =60 MPa. a.Determine the value of axial load P b.Determine the shear stress t on the NN' plane c. Determine the maximum shear stress in the bar. P N N'
Required information Two solid cylindrical rods AB and BC are welded together at Band loaded as shown. Given: P=7 kips. A 30 in. -1.25 in. В 12 kips 25 in. 0.75 in. Find the average normal stress at the midsection of rod BC. The average normal stress at the midsection of rod BC is ksi.
SITUATION 29 A single axial load of magnitude P = 62 kN is applied at end C of the steel rod ABC. a. Determine the specific type of axial stress rod ABC is experiencing due to load P. b. Determine the stress in rod AB. c. If the allowable stress for steel is 165 Mpa, find the diameter of rod BC. 30 mm 1.2m d 0.8 m₂
8. The 500-kN force is assumed to act through the centroid of the cross-section. Determine the location of the centroid Vand the axial stress developed on the section. Answer: o=8.33 MPa 500 kN 300 mm 80 mm 60 mm 160 mm y 80 mm
(2) A square member (400mm x 400mm) sustains an internal shear force of 150 kN and an internal bending moment of 250 kN-m as shown. (a). What is the axis of bending? (b). What is the moment of inertia about the axis of bending? (c). Compute the stress at Point P that results from the shear force. Ans. 1.05 MPa (d). Compute the stress at Point P that results from the bending moment. Ans. 11.7 MPa (e). Illustrate the combined state of stress at Point P on this stress cube. 200 mm 100 mm 100 mm + x ¡Y 150 kN POINT P 250 kN.m 200 mm Z IN 100 mm -100 mm
The solid 1.85-in.-diameter rod is subjected to a uniform axial distributed loading along its length of w = 925 lb/ft. Two concentrated loads also act on the rod: P= 1700 lb and Q = 1100 lb. Assume a = 20 in. and b = 40 in. Determine the normal stress in the rod at the following locations: (a) x = 13 in. (b) x = 39 in. > > > -> -> > b Answer: Ox=13in. = psi Ox=39in. = psi
The bronze shaft is formed by attaching a hollow shaft to a solid shaft. The allowable shear stress of bronze is 100 MPa. Use G = 35 GPa for bronze. a. If the torque applied is 15 kN m, determine the maximum shearing stress developed in the bronze shaft b. Determine the maximum torque T that can be applied to the ends of the shaft without exceeding a shear stress of 100 MPa or an angle of twist of 3.5 in the 3.5-m length.
The beam is made from three boards nailed together as shown. If the moment acting on the cross section is M = 600 N.m, %3D (a) determine the maximum bending stress in the beam. Mc (b) Sketch the stress distribution acting over the cross section. Of = - I 25 mm Mc I 150 mm 20 mm 200 mm M = 600 N•m 20 mm |