gibson:teaching:fall-2015:math527:hw3hints
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gibson:teaching:fall-2015:math527:hw3hints [2015/09/18 09:46] gibson |
gibson:teaching:fall-2015:math527:hw3hints [2015/09/18 09:47] (current) gibson |
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| For problem 1d, invert the equation to get | For problem 1d, invert the equation to get | ||
| - | \begin{equation} | + | \begin{equation*} |
| \frac{dx}{dy} = x (x-y) | \frac{dx}{dy} = x (x-y) | ||
| - | \end{equation} | + | \end{equation*} |
| - | and now analyze this as an ODE in $x(y)$. | + | and consider this as an ODE in $x$ as a function of $y$. This ODE can be classified as one of the types we have studied. |
gibson/teaching/fall-2015/math527/hw3hints.1442594770.txt.gz ยท Last modified: 2015/09/18 09:46 by gibson
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