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\nHarmonic Force Excitation Steady State Amplitude and Phase Proof\n

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\nProof of the steady state amplitude and phase for a spring mass damper system with an harmonic load acting on it. Once you get good at it, you don't need to recreate another z equation like I've done. You can just solve as if sin(wt) =...\nProof of the steady state amplitude and phase for a spring mass damper system with an harmonic load acting on it.

Once you get good at it, you don't need to recreate another z equation like I've done. You can just solve as if sin(wt) = e^iwt and then just take the imaginary part directly!\n
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Resource Details

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Educator Rating
Not yet Rated
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Media Length
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10:32
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Grade
Higher Ed
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Subjects
Science
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Media Type
Instructional Videos
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Source:
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\nVirtually Passed\n\n
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Date
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2019
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Language
English
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Audiences
For Teacher Use
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Usage Permissions
Fine Print: Educational Use
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Concepts

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vibration, mass, sine, terms, motion, spring, resonance
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Additional Tags

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damper, harmonic excitation, complex vibration, harmonic, imaginary component, imaginary number, steady state, complex conjugate, trigonometry formula, real number, cosine omega, sine omega, term times, real, equation, times, omega, term, form, call, squared, care, find, solution, guys, video, showing, algebra, begin, describe
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\n\" data-title=\"Get Full Access\" data-container=\"body\" rel=\"popover\" tabindex=\"0\" aria-label=\"Play video: Harmonic Force Excitation Steady State Amplitude and Phase Proof\" href=\"/subscription/new\">\"Harmonic\n\n
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