1. A 0.5 kg mass is attached vertically on the spring and stretches 0.3 m. The set-up the spring horizontally on a frictionless table with the same mass. The mass is pushed so that the spring will be compressed at 0.15 m and released. Assume simple harmonic motion. a. Calculate the spring constant (k) and angular frequency (angular frequency, w = 2Tf ). b. Calculate the maximum acceleration and velocity c. Calculate the frequency (Hz) and period of vibration (seconds). (For spring-mass systems, use T = 2n k is in N/m] where m is in kg and

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Solve the following problem, create a simple illustration, and
show your solutions.
1. A 0.5 kg mass is attached vertically on the spring and stretches
0.3 m. The set-up the spring horizontally on a frictionless table with
the same mass. The mass is pushed so that the spring will be
compressed at 0.15 m and released. Assume simple harmonic
motion.
a. Calculate the spring constant (k) and angular frequency (angular
frequency, w = 2f ).
b. Calculate the maximum acceleration and velocity
c. Calculate the frequency (Hz) and period of vibration (seconds).
[For spring-mass systems, use T = 2n
k is in N/m]
where m is in kg and
Transcribed Image Text:Solve the following problem, create a simple illustration, and show your solutions. 1. A 0.5 kg mass is attached vertically on the spring and stretches 0.3 m. The set-up the spring horizontally on a frictionless table with the same mass. The mass is pushed so that the spring will be compressed at 0.15 m and released. Assume simple harmonic motion. a. Calculate the spring constant (k) and angular frequency (angular frequency, w = 2f ). b. Calculate the maximum acceleration and velocity c. Calculate the frequency (Hz) and period of vibration (seconds). [For spring-mass systems, use T = 2n k is in N/m] where m is in kg and
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