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1st question: find the stiffness co efficient of the system. In the given figure there are three degree of freedoms as fiven 2 are rotational and one is translate motion. Lets consider the unit displacement. Given conditions L=2h EI of beam=EI of column For the displacement u1 1)K for the column in translation=2x …
Sandeep Sathi
updated on 09 Jul 2022
1st question: find the stiffness co efficient of the system.
In the given figure there are three degree of freedoms as fiven 2 are rotational and one is translate motion.
Lets consider the unit displacement.
Given conditions
L=2h
EI of beam=EI of column
For the displacement u1
1)K for the column in translation=2x for 2 columns
K for the beam =
2) For the displacement u2
1)K for the column in rotation at the right end=
K for the beam in rotation at left enda nd column =+
Replacing h l with 2h
+=
2) For the displacement u3
1)K for the column in rotation at the left end=
K for the beam in rotation at right end and column =+
Fs=KxU
By simplifying the above matrix
K=(calculations are attached below.
2nd question:
find degree of freedom
Equation of motion And natural frequency.
Given system have only one free moment in horizontal direction so the degree of freedom will be SINGLE DEGREE OF FREEDOM.
As the column is pinned at the end i.e simply supported then the stifness factor will be
2)motion of equation is Mu+Ku=0
3)Ω==
2b) find degree of freedom
Equation of motion And natural frequency
3rd answer:
Effective stifness of sysetem= ke=kb+kc
Kb Kc Ke+
natural frequency formula = Ω=
time period T=/ Ω
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