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if the lower end of the frame of problem is rigidly fixed to the ground the rotation of the corners will differ
draw the flow diagram and develop the fortran program for the computation of the response of the system shown in
determine poline for a double pendulum with coordinates theta1 and theta2 show that poline decouples the equations
determine the modal matrix p and the weighted modal matrix poline for the system shown in figure and diagonalize the
determine the flexibility matrix for the spring-rn ass system of three dof shown in figure and write its equation of
determine the modal matrix p and the weighted modal matrix poline for the system shown in figure show that p or poline
for the system shown in figure write the equations of motion in matrix form and determine the normal modes from the
using the adjoint matrix determine the normal modes of the spring-mass system shown in figurethe response must be typed
verify each of the results given in figure by the area-moment method and
determine the stiffness against the force f for the frame of figure which is pinned at the top and bottomthe response
the rectangular frame of figure is fixed in the ground determine the stiffness matrix for the force system shownthe
compare the stiffness of the framed building with rigid floor beams versus that with flexible floor beams assume all
determine the flexibility matrix for the four-story building of figure and invert it to arrive at the stiffness matrix
determine the stiffness matrix for the system shown in figure and establish the flexibility matrix by its inversethe
determine the influence coefficients for the triple pendulum shown in figurethe response must be typed single spaced
determine the flexibility matrix for the cantilever be am shown in figure and calculate the stiffness matrix from its
in problem assume the following data k14times103lmink26times103lbin and m1m2100and develop the flow diagram and the
for the houdaille viscous damper with mass ratio mu 025 determine the optimum damping zeta0 and the frequency at which
in a certain refrigeration plant a section of pipe carrying the refrigerant vibrated violently at a compressor speed of
a type of damper frequently used on automobile crankshafts is shown in figure j represents a solid disk free to spin on
show that the normal modes of the system of problem are orthogonalproblemfigure shows a degenerate 3 dof its
for the system shown in figure choose coordinates x1 and x2 at the ends of the bar and determine the type of coupling
consider the free vibration of any two degrees-of-freedom system with arbitrary initial conditions and show by
determine the matrix equation of motion for the system shown in figurethe response must be typed single spaced must be