The solid shaft is fixed to the support at C and subjected to the torsional loadings and axial load P as shown. a) Determine the torsional shear stress at a) Point A (50 mm from the center) and b) Point B (on the surface) Determine the absolute maximum torsional shear stress in the shaft. c) Sketch the state of stress at point A and draw its corresponding Mohr's Circle of Stress. Compute the principal stresses and maximum in-plane stress. b) 50 mm TkN-m 75 mm 4 kN-m 75 mm P=20 KN

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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3: T = 10.11 kN-m
The solid shaft is fixed to the support
at C and subjected to the torsional loadings and axial
load P as shown.
a) Determine the torsional shear stress at
a) Point A (50 mm from the center) and
b) Point B (on the surface)
Determine the absolute maximum torsional shear
stress in the shaft.
Sketch the state of stress at point A and draw its
corresponding Mohr's Circle of Stress. Compute the
principal stresses and maximum in-plane stress.
b)
c)
50 mm
TkN-m
75 mm
4 kN-m
-75 mm
P = 20 KN
Transcribed Image Text:The solid shaft is fixed to the support at C and subjected to the torsional loadings and axial load P as shown. a) Determine the torsional shear stress at a) Point A (50 mm from the center) and b) Point B (on the surface) Determine the absolute maximum torsional shear stress in the shaft. Sketch the state of stress at point A and draw its corresponding Mohr's Circle of Stress. Compute the principal stresses and maximum in-plane stress. b) c) 50 mm TkN-m 75 mm 4 kN-m -75 mm P = 20 KN
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How did u get these values? Rate will be given:

Principal stresses:σ1=31.69 MPa

σ2=−30.56 MPa

Maximum in−plane stress:

σmax=31.69 MPa

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