PROBLEM II) In the following figure ignore the given harmonic displacement xg and assume that a harmonic force of F = F,coswt is acting on the yellow block. Assume that the mass of yellow block is mg and it is displacemet is denoted by xg. Assume that the mass of red cylinder is m, and its displacement is denoted by x4. The L-shape connecting bar has a mass of m, and its mass moment of inertia can be calculated by assuming slender rod assumption. Write the equation of motion of this system using Lagrange equation. Develope an analytic procedure to solve the reponse of the system using modal analysis. k2 k1 ww b TxB = bo cos ot

International Edition---engineering Mechanics: Statics, 4th Edition
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ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
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Chapter5: Three-dimensional Equilibrium
Section: Chapter Questions
Problem 5.15P: In Sample Problem 5.5, determine Oy with one scalar equilibrium equation.
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PROBLEM II) In the following figure ignore the given harmonic displacement xg and assume that a harmonic
force of FB = F,coswt is acting on the yellow block. Assume that the mass of yellow block is mg and it is
displacemet is denoted by xB. Assume that the mass of red cylinder is m, and its displacement is denoted by X4.
The L-shape connecting bar has a mass of m, and its mass moment of inertia can be calculated by assuming
slender rod assumption. Write the equation of motion of this system using Lagrange equation. Develope an
analytic procedure to solve the reponse of the system using modal analysis.
k2
b
Txg = bọ cos ot
Transcribed Image Text:PROBLEM II) In the following figure ignore the given harmonic displacement xg and assume that a harmonic force of FB = F,coswt is acting on the yellow block. Assume that the mass of yellow block is mg and it is displacemet is denoted by xB. Assume that the mass of red cylinder is m, and its displacement is denoted by X4. The L-shape connecting bar has a mass of m, and its mass moment of inertia can be calculated by assuming slender rod assumption. Write the equation of motion of this system using Lagrange equation. Develope an analytic procedure to solve the reponse of the system using modal analysis. k2 b Txg = bọ cos ot
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