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87 \frametitle{Solving ODEs using SciPy} |
87 \frametitle{Solving ODEs using SciPy} |
88 \begin{itemize} |
88 \begin{itemize} |
89 \item Let's consider the spread of an epidemic in a population |
89 \item Let's consider the spread of an epidemic in a population |
90 \item $\frac{dy}{dt} = ky(L-y)$ gives the spread of the disease |
90 \item $\frac{dy}{dt} = ky(L-y)$ gives the spread of the disease |
91 \item L is the total population. |
91 \item L is the total population. |
92 \item Use L = 25000, k = 0.00003, y(0) = 250 |
92 \item Use L = 250000, k = 0.00003, y(0) = 250 |
93 \end{itemize} |
93 \end{itemize} |
94 \end{frame} |
94 \end{frame} |
95 |
95 |
96 \begin{frame}[fragile] |
96 \begin{frame}[fragile] |
97 \frametitle{ODEs - Simple Pendulum} |
97 \frametitle{ODEs - Simple Pendulum} |