Question

5.2 A system with $m = 0.010 \, kg$, $s = 36 \, N \, m^{-1}$ and $b = 0.50 \, kg \, s^{-1}$ is driven by a harmonically varying force of amplitude 3.6 N. Find the amplitude A and the phase constant $\phi$ of the steady-state motion when the angular frequency is (a) $8.0 \, s^{-1}$, (b) $80 \, s^{-1}$, and (c) $800 \, s^{-1}$.

Name: 52 a system with m 0010 kg s 36 n m 1 and b 050 kg s 1 is driven by a harmonically varying force of amplitude 36 n find the amplitude a and the phase constant phi of the steady state motion 35129
Uploaded: 2021-07-08T23:02:24-08:00
Duration: 3 min 35 s
Channel: Averell Hause
Description: 52 a system with m 0010 kg s 36 n m 1 and b 050 kg s 1 is driven by a harmonically varying force of amplitude 36 n find the amplitude a and the phase constant phi of the steady state motion 35129

          5.2 A system with $m = 0.010 \, kg$, $s = 36 \, N \, m^{-1}$ and $b = 0.50 \, kg \, s^{-1}$ is driven by a harmonically varying force of amplitude 3.6 N. Find the amplitude A and the phase constant $\phi$ of the steady-state motion when the angular frequency is (a) $8.0 \, s^{-1}$, (b) $80 \, s^{-1}$, and (c) $800 \, s^{-1}$.

52 a system with m 0010 kg s 36 n m 1 and b 050 kg s 1 is driven by a harmonically varying force of amplitude 36 n find the amplitude a and the phase constant phi of the steady state motion 35129

Added by Jose Antonio G.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Averell Hause

07/08/2021

Step 1

Step 1: The amplitude A and phase constant $\phi$ for a driven harmonic oscillator are given by: $A = \frac{F_0}{\sqrt{m^2(\omega_0^2 - \omega^2)^2 + b^2\omega^2}}$ $\tan \phi = \frac{b\omega}{m(\omega_0^2 - \omega^2)}$ where $F_0$ is the amplitude of the driving Show more…

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5.2 A system with $m = 0.010 \, kg$, $s = 36 \, N \, m^{-1}$ and $b = 0.50 \, kg \, s^{-1}$ is driven by a harmonically varying force of amplitude 3.6 N. Find the amplitude A and the phase constant $\phi$ of the steady-state motion when the angular frequency is (a) $8.0 \, s^{-1}$, (b) $80 \, s^{-1}$, and (c) $800 \, s^{-1}$.