1 .		An equation has a unique local solution if there is some interval I containing t0 on which there is exactly one solution y. [Hint]  True  False
2 .		If there is a unique solution on I, then there is not a unique solution on any subinterval I. [Hint]  True  False
3 .		A maximal solution is a soultion whose only continuation is itself. [Hint]  True  False
4 .		The concept of uniqueness is closely tied to the local nature of the solution. [Hint]  True  False
5 .		Any continuation of y defined on an interval I, must equal y on this interval. [Hint]  True  False
6 .		The graph of any continuation of y is a subset of the graph of y. [Hint]  True  False
7 .		A solution defined on the whole real line is called a local solution. [Hint]  True  False
8 .		The solution normally means the unique maximal solution. [Hint]  True  False
9 .		Theorem 1 is our local existence and uniqueness theorem. [Hint]  True  False
10 .		Theorem 1 requires the function and the derivative to be continuous on some open rectangle. [Hint]  True  False