5. Consider the following spring-mass system: Spring Mass Chain at equilibrium Spring Mase Clhain at equilibrium with NO external force (0 sec) force due to earth's gravity (et Tee) (0) z(7) (0) (7) a(7) Suppose that you are apply masses 1, 2, and 3 to the mass-spring chain illustrated above such that [0.200] 0.400 0.200] m2 m measured in kg. Assume the acceleration due to earth's gravity is g = 9.8m/s². Also assume that the mass of each spring is zero and that these springs satisfy the ideal version of Hooke's law. Then, which of the following gives the displacement vector [u(T)] u= u2(T) [ua(T)] measured in meters at t = T when the system is at equilibrium under the force of gravity on earth. -0.196] [0.196 [0.098] 0.098 0.049 [0.020] D. [0.098] A. -0.147 C. 0.245 0.025 E. 0.098 -0.196 0.196] 0.020 0.098 ZIE mim www i w w Mass 2 B.
5. Consider the following spring-mass system: Spring Mass Chain at equilibrium Spring Mase Clhain at equilibrium with NO external force (0 sec) force due to earth's gravity (et Tee) (0) z(7) (0) (7) a(7) Suppose that you are apply masses 1, 2, and 3 to the mass-spring chain illustrated above such that [0.200] 0.400 0.200] m2 m measured in kg. Assume the acceleration due to earth's gravity is g = 9.8m/s². Also assume that the mass of each spring is zero and that these springs satisfy the ideal version of Hooke's law. Then, which of the following gives the displacement vector [u(T)] u= u2(T) [ua(T)] measured in meters at t = T when the system is at equilibrium under the force of gravity on earth. -0.196] [0.196 [0.098] 0.098 0.049 [0.020] D. [0.098] A. -0.147 C. 0.245 0.025 E. 0.098 -0.196 0.196] 0.020 0.098 ZIE mim www i w w Mass 2 B.
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5. Consider the following spring-mass system:
Spring Mass Chain at equilibrium Spring Mass Chain at equilibrium with
NO external foree (0 see)
force due to earth's gravity (at T see)
k= 20
+
(0)
a(7)
y-40
*y (0)
*y (7)
(0)
a (T)
Suppose that you are apply masses 1, 2, and 3 to the mass-spring chain illustrated above such that
m1
[0.200]
0.400
[0.200
m =
m2
[m3
measured in kg. Assume the acceleration due to earth's gravity is g = 9.8m/s?. Also assume that the
mass of each spring is zero and that these springs satisfy the ideal version of Hooke's law. Then, which
of the following gives the displacement vector
[u (T)]
u = u2(T)
[ua(T")]
measured in meters at t = T when the system is at equilibrium under the force of gravity on earth.
-0.196
[0.098
B. 0.098
0.049
[0.196]
C. 0.245
[0.0207
D. 0.025
0.020
[0.098
E. 0.098
[0.098]
А.
-0.147
-0.196
0.196
Mass 2
wwww www ww](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F619f2f02-9340-408f-84af-0e7542a36723%2F5ca16583-718d-4962-a386-db0c4daed310%2Fqnvosiv_processed.jpeg&w=3840&q=75)
Transcribed Image Text:2
5. Consider the following spring-mass system:
Spring Mass Chain at equilibrium Spring Mass Chain at equilibrium with
NO external foree (0 see)
force due to earth's gravity (at T see)
k= 20
+
(0)
a(7)
y-40
*y (0)
*y (7)
(0)
a (T)
Suppose that you are apply masses 1, 2, and 3 to the mass-spring chain illustrated above such that
m1
[0.200]
0.400
[0.200
m =
m2
[m3
measured in kg. Assume the acceleration due to earth's gravity is g = 9.8m/s?. Also assume that the
mass of each spring is zero and that these springs satisfy the ideal version of Hooke's law. Then, which
of the following gives the displacement vector
[u (T)]
u = u2(T)
[ua(T")]
measured in meters at t = T when the system is at equilibrium under the force of gravity on earth.
-0.196
[0.098
B. 0.098
0.049
[0.196]
C. 0.245
[0.0207
D. 0.025
0.020
[0.098
E. 0.098
[0.098]
А.
-0.147
-0.196
0.196
Mass 2
wwww www ww
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