A spring mass system consists of a spring with spring constant k and an attached block of mass m is submerged in a liquid that produces a damping force F.. m=1/12 Slug F₁ = 1/3 times the instantaneous velocity of the center of mass of the block. k=1/4 Lb/ft If the mass is initially released from rest 1 meter below the equilibrium position. Enter your answer in lower case, ex x"+ax'+bx=0 a. "The second degree equation that describe the motion of the center of mass of the attached block is b. The initial conditions are x(0)= c. The Arbitrary Constants that satisfy the IC's are C- the order does not matter" x'(0)= .C=

Principles of Physics: A Calculus-Based Text
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Author:Raymond A. Serway, John W. Jewett
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Chapter12: Oscillatory Motion
Section: Chapter Questions
Problem 17P: A block of unknown mass is attached to a spring with a spring constant of 6.50 N/m and undergoes...
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A spring mass system consists of a spring with spring constant k and an attached block of mass m is
submerged in a liquid that produces a damping force F₁.
m =1/12 Slug
F₁ = 1/3 times the instantaneous velocity of the center of mass of the block.
k = 1/4 Lb/ft
If the mass is initially released from rest 1 meter below the equilibrium position.
Enter your answer in lower case, ex x"+ax'+bx=0
a. "The second degree equation that describe the motion of the center of mass of the attached
block is
b. The initial conditions are x(0)=
c. The Arbitrary Constants that satisfy the IC's are C=
the order does not matter"
, x'(0)=
].c-[
,C=
H
Transcribed Image Text:A spring mass system consists of a spring with spring constant k and an attached block of mass m is submerged in a liquid that produces a damping force F₁. m =1/12 Slug F₁ = 1/3 times the instantaneous velocity of the center of mass of the block. k = 1/4 Lb/ft If the mass is initially released from rest 1 meter below the equilibrium position. Enter your answer in lower case, ex x"+ax'+bx=0 a. "The second degree equation that describe the motion of the center of mass of the attached block is b. The initial conditions are x(0)= c. The Arbitrary Constants that satisfy the IC's are C= the order does not matter" , x'(0)= ].c-[ ,C= H
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