9-74. The metal strap has a thickness t and width w and is subjected to a temperature gradient T, to T; (T, < T,). This causes the modulus of elasticity for the material to vary linearly from E, at the top to a smaller amount E, at the bottom. As a result, for any vertical position y, measured from the top surface, E=[(E, - E,) /wly + E. Determine the position d where the axial force P must be applied so that the bar stretches uniformly over its cross section.
9-74. The metal strap has a thickness t and width w and is subjected to a temperature gradient T, to T; (T, < T,). This causes the modulus of elasticity for the material to vary linearly from E, at the top to a smaller amount E, at the bottom. As a result, for any vertical position y, measured from the top surface, E=[(E, - E,) /wly + E. Determine the position d where the axial force P must be applied so that the bar stretches uniformly over its cross section.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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![9-74. The metal strap has a thickness t and width w and is
subjected to a temperature gradient T, to T; (T, < T,).
This causes the modulus of elasticity for the material to vary
linearly from E, at the top to a smaller amount E, at the
bottom. As a result, for any vertical position y, measured
from the top surface, E=[(E, - E,) /wly + E. Determine
the position d where the axial force P must be applied so
that the bar stretches uniformly over its cross section.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffbfc8c8e-9af6-4ec6-a275-68931a82d209%2F3cc22a12-69b5-440a-b934-63b38690aa18%2Fqiav57b.png&w=3840&q=75)
Transcribed Image Text:9-74. The metal strap has a thickness t and width w and is
subjected to a temperature gradient T, to T; (T, < T,).
This causes the modulus of elasticity for the material to vary
linearly from E, at the top to a smaller amount E, at the
bottom. As a result, for any vertical position y, measured
from the top surface, E=[(E, - E,) /wly + E. Determine
the position d where the axial force P must be applied so
that the bar stretches uniformly over its cross section.
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