Problem#1 Given: The uniaxial bar shown below is homogeneous, prismatic and has an evenly distributed axial load of p = p =constant applied along its length as shown. y E=constant Left end is fixed (u(x=0)=D0) -> A=constant Required: 1) Using uniaxial bar theory, derive an expression for each of the following: a) P= P(x, p) b) o = 0(x, p,, A, L,E) c) 6 = 6(x, p, A,L,E) d) u = u(x, p, A, L, E)
Problem#1 Given: The uniaxial bar shown below is homogeneous, prismatic and has an evenly distributed axial load of p = p =constant applied along its length as shown. y E=constant Left end is fixed (u(x=0)=D0) -> A=constant Required: 1) Using uniaxial bar theory, derive an expression for each of the following: a) P= P(x, p) b) o = 0(x, p,, A, L,E) c) 6 = 6(x, p, A,L,E) d) u = u(x, p, A, L, E)
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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1)

Transcribed Image Text:Problem#1
Given: The uniaxial bar shown below is homogeneous, prismatic and has an evenly distributed
axial load of p. = p° =constant applied along its length as shown.
%3D
E=constant
Left end is fixed (u(x=0)%3D0)
p
A=constant
Required: 1) Using uniaxial bar theory, derive an expression for each of the following:
a) P = P(x, p')
b) o = 0(x, p?,4,L,E)
c) E = E(x, p,A, L,E)
d) u = u(x, p, A, L, E)
XX
XX
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