A rod that has a solid circular cross-sectionwith a diameter of 20 mm is subjected to theshown loads. Determine the state of stressat point A.Given:The area moment of inertia of a solid circularcross-section about its neutral axis is INA =(πR4)/4.The polar moment of inertia of a solidcircular cross-section about its neutral axisis JNA =(πR4)/2.The centroid of a semi-circle is located at4R/(3π) from the horizontal axis representingthe diameter line.1500 N400 mm600 N100 N·m800 N100 mmxAB

Step 1:Given data-Diameter of the rod d=20mm Free body diagram-The internal loading at a section…

Answered: A rod that has a solid circular…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

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A rod that has a solid circular cross-section with a diameter of 30 mm is subjected to the shown loads. Determine the state of stress at point A. Given: The area moment of inertia of a solid circular cross-section about its neutral axis is INA = (πR4)/4. The polar moment of inertia of a solid circular cross-section about its neutral axis is JNA = (πR4)/2. The centroid of a semi-circle is located at 4R/(3π) from the horizontal axis representing the diameter line. options : σx = 56 Mpa and τxz = -1.2 Mpa σx = -57.2 Mpa and τxz = 0.4 Mpa σx = -14.6 Mpa and τxz = -0.8 Mpa None of these σx = -51.5 Mpa and τxz = -1.2 Mpa
A rod that has a solid circular cross-section with a diameter of 40 mm is subjected to the shown loads. Determine the state of stress at point A. Given: The area moment of inertia of a solid circular cross- section about its neutral axis is INA = (πR4)/4. The polar moment of inertia of a solid circular cross-section about its neutral axis is JNA = (πR4)/2. The centroid of a semi-circle is located at 4R/(3π) from the horizontal axis representing the diameter line. 500 mm 1000 N 100 N·m 200 N 400 N Select one: ox -15.1 Mpa and Txy = -7.5 Mpa None of these ox=-16.7 Mpa and Txy = -8.4 Mpa ox = -13.35 Mpa and Txy = -8.4 Mpa ox = 16.7 Mpa and Txy = 8.4 Mpa B 100 mm x
A rod has a solid circular cross section with a diameter of 40 mm is subjected to the shown loads. Determine the state of stress at point A. OX= Ixy = Given: The area moment of inertia of a solid circular cross section about its neutral axis is INA = (TR4)/4. The polar moment of inertia of a solid circular cross section about its neutral axis is JNA = (TR4)/2. The centroid of a semi-circle is located at 4R/(3n) from the horizontal axis representing the diameter line. 1500 N -37 Mpa 64 Mpa 3.5 Mpa 7.3 Mpa 600 N 37 Mpa -7.3 Mpa 300 mm 100 N·m 800 N 100 mm B
Two loads P act as shown, one parallel to x and another parallel to z axes; each load P equals 1850 N. The crankshaft dimensions are b1 = 85 mm, b2 = 130 mm, and b3 = 60 mm. The diameter of the upper shaft is d = 28 mm. Determine the normal stress at point B, which is located on the surface of the upper shaft at the y axis. Lütfen birini seçin: a. 121.465 MPa b. 287,937 MPa O c. None O d. 149.606 MPa e. 324.676 MPa
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Calculate the stress perpendicular to the inclined plane AB. Report your answer as a positive number.Answer: σn= Enter your answer in accordance to the question statement ksi.
Two loads P act as shown, one parallel to (x0) and another parallel to z0; each load P equals 1850 N. The crankshaft dimensions are b1 = 85 mm, b2 = 130 mm, and b3 = 60 mm. The diameter of the upper shaft is d = 28 mm. Determine the normal stress at point B, which is located on the surface of the upper shaft at the yo axis. Lütfen birini seçin: a. 287.937 MPa O b. 121.465 MPa O c. 149.606 MPa d. 324.676 MPa e. None
A moment of M=50kNm is applied to the part in the figure on the axis seen. Find the maximum stress that will occur in the part. (The small area between the round and flat part will be neglected, so ӯ and the moment of inertia will be calculated according to (two rectangular parts + one circle part).) (diameter=65mm)
determine the effective stress at point D
Write down the stress components expression at point A (ox, oy, oz, T xy, T yz, I XZ) Show the moment of inertia axis, loading components and the direction of stress (+ve or -ve). A(0,r) M, Vx Mx .
Q1- Prove that the shear stress of circular shaft under pure torsion is Tr %3D Tmax Ip Ere
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