Bungee jumping problem matlab code with Runge kutta 5th order
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We've been given 3 equation to solve a bungee jumping ODE. How can I solve it by programming a runge kutta 5'th order method ? i know how to solve it by using a pen and paper but i can not understand how to program it ? Please any one can solve to me this problem ? i dont have any idea about how to use ODE and i read the help in matlab but did not understand how to solve this equation please any one can solve this and help me with it ?

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What are m1, m2, m3 and k1, k2, k3= What is x1, x2, x3? Do you have to write your own Runge-Kutta solver or can you use ODE45? If you really do not have any idea about writing a Matlab program, start with the "Getting Started" chapters of the documentation. Then try to write the code, post it here and ask a specific question. The forum will not solve your homework.
TARIK IPEK
am 28 Mär. 2018
Bearbeitet: TARIK IPEK
am 28 Mär. 2018
TARIK IPEK
am 28 Mär. 2018
Jan
am 28 Mär. 2018
@Tarik: Do you have to write your own Runge-Kutta solver, or are you allowed to use ODE45? Do you mean a Runge-Kutta-Fehlerberg method using 4th and 5th order for a step size control?
Did you learn how to convert a 2nd order differential equation to a system of 1st order? Did you hear some lessons about numerics?
TARIK IPEK
am 29 Mär. 2018
Antworten (1)
Abraham Boayue
am 28 Mär. 2018
Bearbeitet: Abraham Boayue
am 28 Mär. 2018
0 Stimmen
Were you specifically asked to use the 5th order? I find this as a lot of work in typing. Is this the formulation that you are trying to implement? https://youtu.be/soEj7YHrKyE If yes, could you type the equations based on the formula in the video and post it in matlab code format? Or share the exact 5th order formula that you want to use. I'm not trying to alter your problem, but the rk4 is the one most used. If you don't have to use the 5th order, I would recommend the 4th order instead.
1 Kommentar
TARIK IPEK
am 28 Mär. 2018
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