Part A: Determine the stress-concentration factor K due to the 20 mm diameter circular cutout in the member. Answer: K=2.27 Part B: Determine the stress-concentration factor K due to the 10 mm radius shoulder fillets in the member. Answer: K=1.6 Part C: Sing the information obtained about the stress-concentration factors in the member, determine the maximum applicable axial force PP that can be applied to the member. Answer : 2.19*10^5 N I couldn't find the solution of part C. Can you solve the part C, please? Thanks!! (Other informations are in the attachment

Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter8: Applications Of Plane Stress (pressure Vessels, Beams, And Combined Loadings)
Section: Chapter Questions
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Part A: Determine the stress-concentration factor K due to the 20 mm diameter circular cutout in the member.

Answer: K=2.27

Part B: Determine the stress-concentration factor K due to the 10 mm radius shoulder fillets in the member.

Answer: K=1.6

Part C: Sing the information obtained about the stress-concentration factors in the member, determine the maximum applicable axial force PP that can be applied to the member.

Answer : 2.19*10^5 N

I couldn't find the solution of part C. Can you solve the part C, please?

Thanks!!

(Other informations are in the attachment)

12 of 13
Learning Goal:
To determine the effects of certain geometric shapes, namely fillets and circular cutouts, on the stress distributions inside a rigid body and to determine the maximum applicable axial
force in the same rigid body while considering these stress concentrations.
The member shown below is made of steel (ol - 150 MPa) that is 83.0 mm thick. The member is subjected to an axial force Pthat is applied at both ends. Let r= 10.0 mm.
w- 60.0 mm, h - 40.0 mm, and d- 20.0 mm.
Part A- Stress-concentration factor due to a circular cutout
Transcribed Image Text:12 of 13 Learning Goal: To determine the effects of certain geometric shapes, namely fillets and circular cutouts, on the stress distributions inside a rigid body and to determine the maximum applicable axial force in the same rigid body while considering these stress concentrations. The member shown below is made of steel (ol - 150 MPa) that is 83.0 mm thick. The member is subjected to an axial force Pthat is applied at both ends. Let r= 10.0 mm. w- 60.0 mm, h - 40.0 mm, and d- 20.0 mm. Part A- Stress-concentration factor due to a circular cutout
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