PEARSON ETEXT ENGINEERING MECH & STATS
PEARSON ETEXT ENGINEERING MECH & STATS
15th Edition
ISBN: 9780137514724
Author: HIBBELER
Publisher: PEARSON
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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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I Draw the free-body diagrams and write the differential equations of motion for the two masses in terms of x₁ and .x2. b. Find x₁, and X20, the constant displacements of the masses caused by the gravita- tional forces when fa(t) = 0 and when the system is in static equilibrium. K₁ Rewrite the system equations in terms of z₁ and 22, the relative displacements of the masses with respect to the static-equilibrium positions found in part (b). K₂ ele M₂ fa(1) M₁ IIL B Figure P2.15 111 ele /// K M₁ 000 M₂ K ( 000 K fa(1) Figure P2.16 2.16. Repeat all three parts of Problem 2.15 for the system shown in Figure P2.16. Each of the three springs has the same spring constant K.
Determine the equivalent torsional spring constant of a spring that will represent the system such that this torsional spring will be located at where the given bar turns. k=5N/m and l=1.5meters (answer in N- m) * 4 = k = k kz = 2k k3 = 3k F x len
Determine the equivalent torsional spring constant of a spring that will represent the system such that this torsional spring will be located at where the given bar turns. k=5N/m and l=1.5meters (answer in N-m)

Chapter 22 Solutions

PEARSON ETEXT ENGINEERING MECH & STATS

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