critical element at point A is subjected to the plane stresses component as demonstrated in Figure 6. By using Transformation Equations, (a) Calculate the principal stresses and their locations acting at point A. (b) Calculate the maximum shear stresses and their locations acting the point A. (c) Calculate the normal and shear stresses on plane if the element rotate through of 53⁰ clockwise from the x-axis. (d) Solve the answers in (a), (b) and (c) by using Mohr's Circle Method. Use scale 1 cm : 10 MPa. P Element 28 MPa Figure 5 26 MPa Figure 6 136 MPa P
critical element at point A is subjected to the plane stresses component as demonstrated in Figure 6. By using Transformation Equations, (a) Calculate the principal stresses and their locations acting at point A. (b) Calculate the maximum shear stresses and their locations acting the point A. (c) Calculate the normal and shear stresses on plane if the element rotate through of 53⁰ clockwise from the x-axis. (d) Solve the answers in (a), (b) and (c) by using Mohr's Circle Method. Use scale 1 cm : 10 MPa. P Element 28 MPa Figure 5 26 MPa Figure 6 136 MPa P
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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need help...thnks
![critical element at point A is subjected to the plane stresses component as demonstrated in
Figure 6. By using Transformation Equations,
(a) Calculate the principal stresses and their locations acting at point A.
(b) Calculate the maximum shear stresses and their locations acting the point A.
(c) Calculate the normal and shear stresses on plane if the element rotate through of 53⁰
clockwise from the x-axis.
(d) Solve the answers in (a), (b) and (c) by using Mohr's Circle Method. Use scale 1 cm :
10 MPa.
P
Element
28 MPa
Figure 5
26 MPa
Figure 6
136 MPa
P](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3311b525-46d3-42e6-9d2b-882540f0473f%2Fba368db5-fa7d-4918-ad94-e80912f4e434%2Fz95pwcw_processed.jpeg&w=3840&q=75)
Transcribed Image Text:critical element at point A is subjected to the plane stresses component as demonstrated in
Figure 6. By using Transformation Equations,
(a) Calculate the principal stresses and their locations acting at point A.
(b) Calculate the maximum shear stresses and their locations acting the point A.
(c) Calculate the normal and shear stresses on plane if the element rotate through of 53⁰
clockwise from the x-axis.
(d) Solve the answers in (a), (b) and (c) by using Mohr's Circle Method. Use scale 1 cm :
10 MPa.
P
Element
28 MPa
Figure 5
26 MPa
Figure 6
136 MPa
P
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