Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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take a= 1

b=0

c=2

Side view
Front view
6.00 m
Ø 5.00 m
45°
CG
B
3.00 m
-0.75 m
Figure Q6
0.5 m→
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Transcribed Image Text:Side view Front view 6.00 m Ø 5.00 m 45° CG B 3.00 m -0.75 m Figure Q6 0.5 m→
Q6 A pressure tank is supported by two cradles as shown in Figure Q6. One of the cradles is
designed so that it does not exert any longitudinal forces on the tank. The cylindrical body of
the tank has 5.a m outer diameter and is fabricated from a 12 mm steel plate by butt welding
along a helix that forms an angle of 4b° with transverse plane. The end caps are spherical and
have a uniform wall thickness of 10 mm. The gage pressure is 1.c MPa. Parameter a, b, and c
are given by:
a = last digit of your matrix number
b = fifth digit of your matrix number
c = fourth digit of your matrix number
For example, a student with the matrix number CD170987 will have the values of 5.a = 5.7,
4b = 48 and 1.c = 18.
%3D
(a)
Calculate the normal stress and the maximum shearing stress in the spherieal caps.
(b)
Draw the Mohr's circle, solve the stress in directions perpendicular and parallel to the
helical weld.
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Transcribed Image Text:Q6 A pressure tank is supported by two cradles as shown in Figure Q6. One of the cradles is designed so that it does not exert any longitudinal forces on the tank. The cylindrical body of the tank has 5.a m outer diameter and is fabricated from a 12 mm steel plate by butt welding along a helix that forms an angle of 4b° with transverse plane. The end caps are spherical and have a uniform wall thickness of 10 mm. The gage pressure is 1.c MPa. Parameter a, b, and c are given by: a = last digit of your matrix number b = fifth digit of your matrix number c = fourth digit of your matrix number For example, a student with the matrix number CD170987 will have the values of 5.a = 5.7, 4b = 48 and 1.c = 18. %3D (a) Calculate the normal stress and the maximum shearing stress in the spherieal caps. (b) Draw the Mohr's circle, solve the stress in directions perpendicular and parallel to the helical weld.
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