Problem 7. The 30-mm diameter shaft is subjected to the vertical and horizontal loadings of two pulleys as shown. It is supported on two journal bearings at A and B which offer no resistance to axial loading. Furthermore, the coupling to the motor at C can be assumed not to offer any support to the shaft. The shaft is subjected to both M₂ and My internal bending moment components. (a) Draw a bending moment diagram for each component. (b) Since all axes through the circle's center for circular shaft are principal axis, then the resultant M = √ √M²+ M² can be used to determine the maximum bending stress. Determine the location and y 150 N 1 m Z 150 N 1 m E 60 mm 1 m 100 mm B 1 m 400 N 400 N

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
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Problem 7. The 30-mm diameter shaft is subjected to
the vertical and horizontal loadings of two pulleys as
shown. It is supported on two journal bearings at A and
B which offer no resistance to axial loading.
Furthermore, the coupling to the motor at C can be
assumed not to offer any support to the shaft. The shaft
is subjected to both Mz and My internal bending moment
components. (a) Draw a bending moment diagram for
each component. (b) Since all axes through the circle's
center for circular shaft are principal axis, then the
resultant M = √M²+ M² can be used to determine the
y
maximum bending stress. Determine the location and
magnitude of maximum normal stress due to bending
developed in the shaft.
X
150 N
1 m
2
150 N
1 m
E
60 mm
1 m
100 mm
1 m
400 N
400 N
Transcribed Image Text:Problem 7. The 30-mm diameter shaft is subjected to the vertical and horizontal loadings of two pulleys as shown. It is supported on two journal bearings at A and B which offer no resistance to axial loading. Furthermore, the coupling to the motor at C can be assumed not to offer any support to the shaft. The shaft is subjected to both Mz and My internal bending moment components. (a) Draw a bending moment diagram for each component. (b) Since all axes through the circle's center for circular shaft are principal axis, then the resultant M = √M²+ M² can be used to determine the y maximum bending stress. Determine the location and magnitude of maximum normal stress due to bending developed in the shaft. X 150 N 1 m 2 150 N 1 m E 60 mm 1 m 100 mm 1 m 400 N 400 N
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