EBK ENGINEERING MECHANICS
EBK ENGINEERING MECHANICS
15th Edition
ISBN: 9780137569830
Author: HIBBELER
Publisher: VST
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Chapter 22, Problem 41P

If the block-and-spring model is subjected to the periodic force F=F0 cos ωt, show that the differential equation of motion is + (k/m)x = (F0/m) cos ωt , where x is measured from the equilibrium position of the block. What is the general solution of this equation?

Chapter 22, Problem 41P, If the block-and-spring model is subjected to the periodic force F=F0 cos t, show that the

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Find the equation of motion of the following spring system.
Consider a mass-spring system shown below. X1 m k₁ ooooo The system model is given by d²x m m₁ 1 d1² dx, 2 di² 1 · + (k₁₂ + k₂) x ₂ −k ₂x₂=F₁ (1) 1 k₂ ooooo F₁ k₂x₂ + (k₂ + k ₂) x₂ = F₂(t) k₂ +k z 2 m_s (m_s²³ + k₁+k₂ ²+k₁ + k ₂ ) ( m ₂s ² + k₂ + k ₂) -k 2 where F₁(t) and F₂(t) are the inputs to the system. Find the transfer function X₁(s)/F₁(s). k ₂ (m₁s²+k₁+k₂) (m₂s² + k ₂2 +k₂ ) − k²/ 2 ₁s² + k ₁+k₂) 1 (m₂x²+₁+k₂) (m₂x²+k₂+^₂)=R} 2 ) ( m²₂ s² + k₂ + k ₂ 1 2 m₂ k ₁+k₂ 1 (m₁s²+k₁ + k₂) (m₂s² + k₂ + k 3) − k ²/ k 3 (m₂x²+k₂+k₂) (m₂x²+k₂+k₂) −R} k ² (m₂s² + k ₂+k₂) (m₂x²+k₂ +k₂) (m₂x²+k₂+A₂)-R² 3) k3 ooooo F₂
Derive the equation of motion of the system shown in the figure below, using the Newton's second law of motion. k1 k2 m Linear mass-spring system

Chapter 22 Solutions

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