Exercise 5. Python applied to physics In PH 183 you will consider simple harmonic motion. A mass attached to a spring executes simple harmonic motion about its equilibrium position with an amplitude A = 5 cm at a frequency f = 60 Hz. The particle's position at any time is described x(t) = Acos(ot + 4), with w = 2nf and ø is the initial phase, which in this case is 60°. Determine the particle's instantaneous acceleration at the time t = 0.0125 s. Remember that a = d?x/dt?. (ans -6.15e03 ms 2)
Exercise 5. Python applied to physics In PH 183 you will consider simple harmonic motion. A mass attached to a spring executes simple harmonic motion about its equilibrium position with an amplitude A = 5 cm at a frequency f = 60 Hz. The particle's position at any time is described x(t) = Acos(ot + 4), with w = 2nf and ø is the initial phase, which in this case is 60°. Determine the particle's instantaneous acceleration at the time t = 0.0125 s. Remember that a = d?x/dt?. (ans -6.15e03 ms 2)
Database System Concepts
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Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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![Exercise 5. Python applied to physics
In PH 183 you will consider simple harmonic motion. A mass attached to a spring executes simple harmonic motion about
its equilibrium position with an amplitude A = 5 cm at a frequency f = 60 Hz. The particle's position at any time is described
x(t) = Acos(@t + ø), with o= 2nf and o is the initial phase, which in this case is 60°. Determine the particle's instantaneous
acceleration at the time t = 0.0125 s. Remember that a = d?x/dt?. (ans -6.15e03 ms-2)
%3D](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc4d42a8e-618f-45e5-b38f-579ed268ea5e%2Fca50d3ae-d754-4aa6-af46-bdc6a3e1264a%2Fkf1fhyo_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Exercise 5. Python applied to physics
In PH 183 you will consider simple harmonic motion. A mass attached to a spring executes simple harmonic motion about
its equilibrium position with an amplitude A = 5 cm at a frequency f = 60 Hz. The particle's position at any time is described
x(t) = Acos(@t + ø), with o= 2nf and o is the initial phase, which in this case is 60°. Determine the particle's instantaneous
acceleration at the time t = 0.0125 s. Remember that a = d?x/dt?. (ans -6.15e03 ms-2)
%3D
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