In my book they have the expression
$$r'=r(1-r^2)-B\sin\theta$$
where $B$ is an arbitrary constant and conclude that it implies that for $r(r^2-1) > |B|+1$ the derivative $r'<-1$. How? Where does the $|B|+1$ come from?
In my book they have the expression
$$r'=r(1-r^2)-B\sin\theta$$
where $B$ is an arbitrary constant and conclude that it implies that for $r(r^2-1) > |B|+1$ the derivative $r'<-1$. How? Where does the $|B|+1$ come from?
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