- #1
find_the_fun
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Determine a region of the xy-plane for which the given differential equation would have a unique solution whose graph passes through a point in the region.
What does an xy-plane have to do with anything? I looked up the definition of unique solutions and here it is
Let R be a rectangular region in the xy-planed defined by a <=x<=b, c<=y<=d that contains the point in its interior. If f(x,y) and are continuous on R then there exists some interval contained in [a/b] and a unique function y(x) defined on that is a solution of the initial value problem.
That's a bit difficult to digest. How do I proceed?
What does an xy-plane have to do with anything? I looked up the definition of unique solutions and here it is
Let R be a rectangular region in the xy-planed defined by a <=x<=b, c<=y<=d that contains the point
That's a bit difficult to digest. How do I proceed?