Use slope-deflection method to determine the reactions (all) of the statically indeterminate 2-span beam. Assume El is constant for all members. Fixed-End-Moment (FEM) table is given at the back of the exam. 3 k/ft. 5 k A 16 ft. 8 ft. 6 ft.
Use slope-deflection method to determine the reactions (all) of the statically indeterminate 2-span beam. Assume El is constant for all members. Fixed-End-Moment (FEM) table is given at the back of the exam. 3 k/ft. 5 k A 16 ft. 8 ft. 6 ft.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:Use slope-deflection method to determine the reactions (all) of the statically indeterminate 2-span
beam. Assume EI is constant for all members. Fixed-End-Moment (FEM) table is given at the back
of the exam.
3 k/ft.
5 k
В
16 ft.
8 ft.
6 ft.
Formula’s and Positive Sign Convention:
MA
Mec Mac
MN = 2Ek(20N + OF - 3) + (FEM)N
For Internal Span or End Span with Far End Fixed
Mea
MN = 3Ek(0N - 4) + (FEM)N
Only for End Span with Far End Pinned or Roller Supported
where
MN = internal moment in the near end of the span; this moment
is positive clockwise when acting on the span.
E,k = modulus of elasticity of material and span stiffness
k = 1/L.
ON, OF = near- and far-end slopes or angular displacements of the
span at the supports; the angles are measured in radians
and are positive clockwise.
= span rotation of its cord due to a linear displacement,
that is, = A/L; this angle is measured in radians and is
positive clockwise.
(FEM)N = fixed-end moment at the near-end support; the moment
is positive clockwise when acting on the span; refer to
the table on the inside back cover for various loading
conditions.
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