(a) Use the moment-area method to determine deflections at C of the beam shown in the figure. BMD for the beam is given below. Take E = 200 GPa and I= 60 x 106 mm“ (b) Verify the results by conjugate beam method. %3D 50 kN 5 kN/m 41 I C В 2 m 4 m 4 m
(a) Use the moment-area method to determine deflections at C of the beam shown in the figure. BMD for the beam is given below. Take E = 200 GPa and I= 60 x 106 mm“ (b) Verify the results by conjugate beam method. %3D 50 kN 5 kN/m 41 I C В 2 m 4 m 4 m
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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P=67

Transcribed Image Text:(a) Use the moment-area method to determine deflections at C of the beam shown in the
figure. BMD for the beam is given below. Take E = 200 GPa and I= 60 x 106 mm4
(b) Verify the results by conjugate beam method.
50 kN
5 kN/m
D
41
I C
В
2 m
4 m
4 m
50
BMD
(kN.m)
140

Transcribed Image Text:Properties of sections
A = bh
A = bh
C.
C.
x =
Semi-parabola
Triangle
A =
A =
C.
C•
%3D
b (2h2 + h)
3 (h + h2)
Parabolic spandrel
Trapezoid
1213
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