A particle with mass 2.59 kg oscillates horizontally at the end of a horizontal spring. A student measures an amplitude of 0.897 m and a duration of 127 s for 71 cycles of oscillation. Find the frequency, f, the speed at the equilibrium position, vmax the spring constant, k, the potential energy at an endpoint, Umax, the potential energy when the particle is located 45.1% of th amplitude away from the equiliibrium position, U, and the kinetic energy, K, and the speed, v, at the same position. f = 0.559 Hz Umax = m/s Incorrect k = 31.958 N/m Umax = Incorrect U = J K = Incorrect Incorrect U = m/s Incorrect

Physics for Scientists and Engineers: Foundations and Connections
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Chapter16: Oscillations
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Problem 74PQ: The total energy of a simple harmonic oscillator with amplitude 3.00 cm is 0.500 J. a. What is the...
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Attempt 2
A particle with mass 2.59 kg oscillates horizontally at the end of a horizontal spring. A student measures an amplitude of
0.897 m and a duration of 127 s for 71 cycles of oscillation. Find the frequency, f, the speed at the equilibrium position, vmax,
the spring constant, k, the potential energy at an endpoint, Umax, the potential energy when the particle is located 45.1% of the
amplitude away from the equiliibrium position, U, and the kinetic energy, K, and the speed, v, at the same position.
f = 0.559
Hz
Umax
m/s
Incorrect
k =
31.958
N/m
Up
J
max
Incorrect
U =
J
K =
J
Incorrect
Incorrect
U =
m/s
Incorrect
II
Transcribed Image Text:Question 5 of 15 > Attempt 2 A particle with mass 2.59 kg oscillates horizontally at the end of a horizontal spring. A student measures an amplitude of 0.897 m and a duration of 127 s for 71 cycles of oscillation. Find the frequency, f, the speed at the equilibrium position, vmax, the spring constant, k, the potential energy at an endpoint, Umax, the potential energy when the particle is located 45.1% of the amplitude away from the equiliibrium position, U, and the kinetic energy, K, and the speed, v, at the same position. f = 0.559 Hz Umax m/s Incorrect k = 31.958 N/m Up J max Incorrect U = J K = J Incorrect Incorrect U = m/s Incorrect II
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