Known values Mass of Sun: 1.99×1030 kg; Mass of Earth: 5.98×10²4 kg; Mass of Moon: 7.36×10²² kg; Earth-Sun distance = 1.50×10" m; Mars-Sun distance = 2.48×10'' m; Earth-Moon distance = 3.82×10$ m; Radius of Earth: 6380 km; Moment of inertia: solid sphere rotating about diameter- I = - MR²; Damped harmonic motion b function: x(t) = xoe-t/2r cos(@'t + w); t = "; w' = wo1 – →²; wo = 2mwo' b. An object with a mass of 0.2 kg attached to a spring exhibits simple harmonic motion according to the equation x = 0.06 cos (30xt + =). Find the frequency and the period of the oscillation. Find the velocity of the particle, its acceleration and the acting force, as well as the amplitudes of the respective quantities. Jmmin www Figure 1: Question 2(b) A spring mass system

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Known values
Mass of Sun: 1.99×1030 kg; Mass of Earth: 5.98×10²4 kg; Mass of Moon: 7.36×10²² kg;
Earth-Sun distance = 1.50×10" m; Mars-Sun distance = 2.48×10'' m; Earth-Moon distance = 3.82×10® m; Radius
of Earth: 6380 km; Moment of inertia: solid sphere rotating about diameter- I = -MR²; Damped harmonic motion
b
-t/2r cos(w't + p); t =
m
function: x(t)
= xoe
= wo 1 –
–)²; wo =
2mwo'
т
b. An object with a mass of 0.2 kg attached to a spring exhibits simple harmonic motion according to
the equation x = 0.06 cos ( 30t +“). Find the frequency and the period of the oscillation. Find
the velocity of the particle, its acceleration and the acting force, as well as the amplitudes of the
respective quantities.
min
Figure 1: Question 2(b) A spring mass system
Transcribed Image Text:Known values Mass of Sun: 1.99×1030 kg; Mass of Earth: 5.98×10²4 kg; Mass of Moon: 7.36×10²² kg; Earth-Sun distance = 1.50×10" m; Mars-Sun distance = 2.48×10'' m; Earth-Moon distance = 3.82×10® m; Radius of Earth: 6380 km; Moment of inertia: solid sphere rotating about diameter- I = -MR²; Damped harmonic motion b -t/2r cos(w't + p); t = m function: x(t) = xoe = wo 1 – –)²; wo = 2mwo' т b. An object with a mass of 0.2 kg attached to a spring exhibits simple harmonic motion according to the equation x = 0.06 cos ( 30t +“). Find the frequency and the period of the oscillation. Find the velocity of the particle, its acceleration and the acting force, as well as the amplitudes of the respective quantities. min Figure 1: Question 2(b) A spring mass system
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