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Scenario: add the script from matplotlib.pyplot import *\nfrom math import *\n\ng=9.81\n\ndef x(t,v_0,alpha):\n return v_0*cos(alpha)*t\ndef y(t,v_0,alpha,h_0):\n return -0.5*g*t**2+v_0*sin(alpha)*t+h_0\n\ndef vx(v_0,alpha):\n return v_0*cos(alpha)\ndef vy(t,v_0,alpha):\n return -g*t+v_0*sin(alpha)\n\ndef t_max(v_0,alpha,h_0):\n return (v_0*sin(alpha)+sqrt((v_0**2)*(sin(alpha)**2)+2*g*h_0))/g\n\ndef simulation(v_0=15,alpha=pi/4,h_0=2):\n tMax=t_max(v_0,alpha,h_0)\n accuracy=1/10**(floor(log10(tMax))-1)\n T_MAX=floor(tMax*accuracy)+1\n X=[x(t/accuracy,v_0,alpha) for t in range(T_MAX)]\n Y=[y(t/accuracy,v_0,alpha,h_0) for t in range(T_MAX)]\n VX=[vx(v_0,alpha) for t in range(T_MAX)]\n VY=[vy(t/accuracy,v_0,alpha) for t in range(T_MAX)]\n for i in range(T_MAX):\n arrow(X[i],Y[i],VX[i]/accuracy,VY[i]/accuracy)\n grid()\n show()tan(if :\n \n celse:\n )c then autocomplete after the last c.
Epsilon is a high-performance graphing calculator operating system. It includes eight apps that cover the high school mathematics curriculum.
You can try Epsilon straight from your browser in the online simulator.
Diving in
We highly recommend you start by reading the online documentation for this project. You'll learn how to install the SDK and about the overall architecture of the Epsilon.
Contributing
If you run into an issue, we would be very happy if you would file a bug on the issue tracker.
We welcome contributions. For smaller changes just open a pull request straight away. For larger changes we recommend you open an issue first for discussion.
License
NumWorks Epsilon is released under a CC BY-NC-SA License. NumWorks is a registered trademark.