Recent content by Pqpolalk357

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    Coupled Oscillator Homework: Normal Modes & Frequencies

    Could someone explain to me what is exactly is the "coupling force" ?
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    Coupled Oscillator Homework: Normal Modes & Frequencies

    Homework Statement Two identical undamped oscillators, A and B, each of mass m and natural (angular) frequency $\omega_0$, are coupled in such a way that the coupling force exerted on A is \alpha m (\frac{d^2 x_A}{dt^2}), and the coupling force exerted on B is \alpha m (\frac{d^2...
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    Amplitude of a Damped, Driven Pendulum

    Please explain to me how to proceed.
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    Amplitude of a Damped, Driven Pendulum

    Do you know by any chance how to proceed ?
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    Amplitude of a Damped, Driven Pendulum

    Can you explain to me how did you solve this question ? Thank you
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    Radiation and differential equations

    Ok Thank you very much for all your help. Have a nice day.
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    Radiation and differential equations

    We find R=$$\frac{1}{6} \times 10^6$$ but I don't understand the rest of the question.
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    Radiation and differential equations

    I am having a problem now with the final question: Find the rate R at which the equilibrium is 1.5 pCi/liter (well below the EPA action level). At this value for R, how many times per day is the total volume of air of the room exchanged? I tried to solve the above differential equation and...
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    Radiation and differential equations

    I think I found. Is it: $$\frac{\Delta x}{\Delta t}=\frac{1}{6}\times 10^6+0.5R-R\frac{x}{10^6}$$
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    Radiation and differential equations

    So we have a=1/6*10^6. I still don't understand what is b ..
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    Radiation and differential equations

    Sam is seeping into a room from the basement at a rate of $$\frac{1}{6} \times 10^6 \frac{\mathrm{pCi}}{\mathrm{hr}}$$ (pCi=picocuries). The room contains $$10^6$$ liters of air. (The rate was chosen so that the room reaches the EPA action level of $$4 \frac{pCi}{liter}$$ after $$24$$...
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