Let
Let Show that no possible δ > 0 satisfies the following condition:
For all x, 0 < |x – 1| < δ |ƒ(x) – 2| < 1/2.
That is, for each δ > 0 show that there is a value of x such that
0 < |x – 1| < δ and |ƒ(x) – 2| ≥ 1/2.
This will show that
b. Show that
c. Show that
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