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Three Solutions for a Simple Harmonic Oscillator (with initial conditions) 

Dot Physics
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28 сен 2024

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Комментарии : 8   
@JoséManuel-x7t
@JoséManuel-x7t Месяц назад
Kinda weird when in the final stretch you decided to add the values you had calculated for A and B instead of recalling the first equation that said that A + B = x_0
@olivioarmandocordeirojunio8280
@olivioarmandocordeirojunio8280 2 года назад
Thanks for sharing. Wonderful explanation.
@madmister
@madmister Год назад
I dont understand what does a and b physiically represent if i m given an pendulum or spring mass system help me or my brain will fry
@nigarabdulkalam2130
@nigarabdulkalam2130 7 месяцев назад
Sir can u explain Numerical simple harmonic oscillator using eigenvalue and eigenvector
@AbdulHameed-ge4sc
@AbdulHameed-ge4sc Год назад
Nice explained sir , as you have proved the two different solutions equivalent, what about the third one , is that also equivalent to the other two?
@DotPhysics
@DotPhysics Год назад
Yes, they are all solutions to the same differential equation. You can show that the e^iwt version is the same as sin and cosine version using the Euler equation. Maybe I'll make an update.
@designX404
@designX404 Год назад
amazing explanation , question: in 2nd equation why did you select A(cos wt + phi) why not A(sin wt + phi) and both equations will give negative sign in X double dot?? , why use COS instead of SIN
@tomk4756
@tomk4756 Год назад
to the best of my knowledge I think you can use either, but it will change the phi value, as the sin and cosine standard functions we are used to are the same if shifted by pi radians.
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