so in the case of continuity we select x, and in the case of uniform continuity we select delta in terms of epsilon?
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Also, it would probably be most helpful (at least to myself, if not others) if someone were to respond to the first post as if it were four True/False...
I'm seeking a bit of affirmation or correction here before i try to solidify this to memory...
I know continuity to mean:
Let f:D -> R (D being an interval we know to be the domain, D)
Let x_0 be a member of the domain, D.
This implies that the function f is continuous at the point...
according to desmond morris, a well-known anthropologist in the book "intimate behavior" the average resting heart rate for a _pregnant_mother_ is 72 bpm. it has also been noted most things with a tolerance of about +- 12 of this number are usually quite placating (read: frequency of...
There are two proofs which I have attempted to work on that have beein somewhat trifling. The first of which is :
prove that the function f: [0,infin) -> R defined by f(x) = 1/x is not uniformly continuous on (0,infin).
im thinking that the way in which i should probably attempt to solve...